Problem 1- In each example below- decide whether the random variable i.pdf
•
0 likes•3 views
Problem 1. In each example below, decide whether the random variable is binomial. If it is, determine the values for n and p . If it isn't, explain why not. (a) Draw 3 cards at random, one after the other, without replacement, from a set of 4 cards consisting of one club, one diamond, one heart, and one spade; X is the number of diamonds selected. (b) Draw 3 cards at random, one after the other, with replacement, from a set of 4 cards consisting of one club, one diamond, one heart, and one spade; X is the number of diamonds selected. (c) Approximately 1 in every 20 children in the United States has a certain disease. Let X be the number of children with the disease out of a random sample of 100 children. (d) The probability of having blood type B is 0.1 . Choose 4 people at random in Colorado. Let X be the number with blood type B. (e) A student answers 10 quiz questions completely at random; the first five are true/false the second five are multiple choice, with four options each. X represents the number of correct answers..
Report
Share
Report
Share
Download to read offline
Recommended
Discrete Probability Distributions1.A group of people were.docx
Discrete Probability Distributions
1.A group of people were asked if they had run a red light in the last year. 446 responded "yes", and 344 responded "no".
Find the probability that if a person is chosen at random, they have run a red light in the last year.
Give your answer as a fraction or decimal to 4 decimal places
2. A random variable is defined as a process or variable with a numerical outcome. Which of the following are random variables?
The amount of rain, in inches, that will fall next Friday in Dallas, TX.
The major of a randomly drawn student from Arizona State University.
The number of books purchased next year by your local library.
i only
ii only
iii only
i and iii
ii and iii
i, ii, and iii
3. For families with 5 children, let XX be the number of children with Genetic Condition B. Can the following table be a probability distribution for the random variable XX?
xx
P(x)P(x)
1
0.2842
2
0.0923
3
0.2544
4
0.1366
5
0.1097
· no
· yes
4. Assume that 12 jurors are randomly selected from a population in which 71% of the people are Mexican-Americans. Refer to the probability distribution table below and find the indicated probabilities.
xx
P(x)P(x)
0
0+
1
0+
2
0.0001
3
0.0011
4
0.0063
5
0.0246
6
0.0704
7
0.1477
8
0.2261
9
0.246
10
0.1807
11
0.0804
12
0.0164
Find the probability of exactly 7 Mexican-Americans among 12 jurors. Round your answer to four decimal places.
P(x=7)=P(x=7)=
Find the probability of 7 or fewer Mexican-Americans among 12 jurors. Round your answer to four decimal places.
P(x≤7)=P(x≤7)=
Does 7 Mexican-Americans among 12 jurors suggest that the selection process discriminates against Mexican-Americans?
· yes
· no
5.
Probability
Scores
0.05
3
0.45
8
0.05
10
0.35
12
0.1
13
Find the expected value of the above random variable.
6. On a 9 question multiple-choice test, where each question has 3 answers, what would be the probability of getting at least one question wrong?
Give your answer as a fraction
7. Giving a test to a group of students, the grades and gender are summarized below
A
B
C
Total
Male
7
10
2
19
Female
17
16
18
51
Total
24
26
20
70
If one student was chosen at random,
find the probability that the student got a B.
Give your answer as a fraction or decimal.
8. The table summarizes results from 989 pedestrian deaths that were caused by automobile accidents.
Driver
Intoxicated?
Pedestrian Intoxicated?
Yes
No
Yes
45
75
No
281
588
If one of the pedestrian deaths is randomly selected, find the probability that the pedestrian was not intoxicated or the driver was not intoxicated.
Report the answer as a percent rounded to one decimal place accuracy. You need not enter the "%" symbol.
prob = %
9. Determine whether this table represents a probability d.
Class xii probability
This document provides examples of probability problems involving events such as drawing cards or balls from boxes/bags with varying compositions, rolling dice, coin tosses, and other scenarios. The problems cover concepts like probability distributions, means, variances, conditional probabilities, and solving for probabilities of individual or combined events.
Probability
- The document discusses key concepts in probability such as conditional probability, multiplication theorem, total probability theorem, Bayes' theorem, random variables, probability distributions, mean, variance, Bernoulli trials, and binomial distribution.
- It provides examples and formulas for calculating probabilities of events. It also lists very short answer type, short answer type, and long answer type questions related to probability with answers.
Practice Test 2 Probability
Please Subscribe to this Channel for more solutions and lectures
http://www.youtube.com/onlineteaching
Elementary Statistics Practice Test 2
Chapter 4: Probability
Pre-Cal 40S Slides May 30, 2008
This document contains multiple probability word problems involving concepts like binomial probability, conditional probability, tree diagrams, and more. It asks the reader to calculate probabilities or explain reasoning for different scenarios involving coins, dice, random selection, medical testing and more.
11.4 Probability
This document discusses fundamentals of probability, including theoretical and empirical probability. It provides examples of calculating probabilities of events using formulas that take the number of outcomes of an event over the total number of possible outcomes. Examples include probabilities of rolling certain numbers on a die, being dealt certain cards, blood types based on parent genetics, and marital status based on US census data. Assignments are provided for classwork and homework problems.
Mathematics Homework Help
I am Christopher, T.I am a Mathematics Assignment Expert at eduassignmenthelp.com. I hold a PhD. in Mathematics, University of Alberta, Canada. I have been helping students with their Assignments for the past 7 years. I solve assignments related to Mathematics.
Visit eduassignmenthelp.com or email info@eduassignmenthelp.com . You can also call on +1 678 648 4277 for any assistance with Mathematics Assignments.
Math 182 Final (HH) Name ____________________________.docx
Math 182 Final (HH) Name: ________________________________
Due by Tuesday 6/9 at 11:55 PM and completed exams should be mailed to
[email protected]
Show all work (when possible) for full credit! Ample spacing to do the work and
give the answers has been provided for each problem, but if you find it absolutely
necessary to use additional page(s) for work, please attach it as the page(s)
immediately following the problem(s) that it corresponds to. It is expected that you
will use the table in the textbook to find the probabilities for the specific z-values
for any problems using a normal distribution.
Page 1 2 3 4 5 6 7 8 9 10 Total
Points
Possible 12 8 8 16 4 8 16 8 16 4 100
Points
Scored
1) Decks of Pinochle cards have a total of 48 cards and consist of 6 cards each of nines, tens, jacks, queens,
kings, and aces with there being two of each suit of each denomination (for example, there are 2 aces each of
diamonds, clubs, hearts, and spades for the total of 8 aces). Suppose that you are dealt a 8-card hand from a
deck of Pinochle cards. What is the probability that:
a) you are dealt at most 2 clubs?
b) you are dealt exactly 3 queens?
2) Suppose that you roll a pair of 16-sided dice (with the sides numbered 1-16) a total of 125 times. What is
the probability that you will get a sum of 30 at least two times?
3) A mall has three department stores, J C Penney, Macy’s, and Sears. A survey of 2,800 people exiting the
mall found that 513 made a purchase at J C Penney, 658 made a purchase at Macy’s, 710 made a purchase at
Sears, 134 made a purchase at J C Penney and Macy’s, 203 made a purchase at J C Penney and Sears, 297 of
them made a purchase at Macy’s and Sears, and 82 of them made a purchase at all three stores.
a) How many people made a purchase at Sears but did not make a purchase at Macy’s?
b) How many people made a purchase at exactly one of the three stores?
4) Based upon statistical studies it has been found that 3.36% of all births in the United States will result in
twins being born. If 32,300 births are selected at random what is the probability that:
a) between 1,000 and 1,100 of them (inclusive) will result in twins being born?
b) at most 1,125 of them will result in twins being born?
5) Suppose an unfair coin comes up heads 39.1% of the time if it is flipped. If the coin is flipped 11 times,
what is the probability that:
a) it comes up heads exactly 4 times?
b) it comes up tails more than 9 times?
6) The weights of full-grown male wolverines are known to be normally distributed with a mean of 50 pounds
and a standard deviation of 7 pounds. What i ...
Recommended
Discrete Probability Distributions1.A group of people were.docx
Discrete Probability Distributions
1.A group of people were asked if they had run a red light in the last year. 446 responded "yes", and 344 responded "no".
Find the probability that if a person is chosen at random, they have run a red light in the last year.
Give your answer as a fraction or decimal to 4 decimal places
2. A random variable is defined as a process or variable with a numerical outcome. Which of the following are random variables?
The amount of rain, in inches, that will fall next Friday in Dallas, TX.
The major of a randomly drawn student from Arizona State University.
The number of books purchased next year by your local library.
i only
ii only
iii only
i and iii
ii and iii
i, ii, and iii
3. For families with 5 children, let XX be the number of children with Genetic Condition B. Can the following table be a probability distribution for the random variable XX?
xx
P(x)P(x)
1
0.2842
2
0.0923
3
0.2544
4
0.1366
5
0.1097
· no
· yes
4. Assume that 12 jurors are randomly selected from a population in which 71% of the people are Mexican-Americans. Refer to the probability distribution table below and find the indicated probabilities.
xx
P(x)P(x)
0
0+
1
0+
2
0.0001
3
0.0011
4
0.0063
5
0.0246
6
0.0704
7
0.1477
8
0.2261
9
0.246
10
0.1807
11
0.0804
12
0.0164
Find the probability of exactly 7 Mexican-Americans among 12 jurors. Round your answer to four decimal places.
P(x=7)=P(x=7)=
Find the probability of 7 or fewer Mexican-Americans among 12 jurors. Round your answer to four decimal places.
P(x≤7)=P(x≤7)=
Does 7 Mexican-Americans among 12 jurors suggest that the selection process discriminates against Mexican-Americans?
· yes
· no
5.
Probability
Scores
0.05
3
0.45
8
0.05
10
0.35
12
0.1
13
Find the expected value of the above random variable.
6. On a 9 question multiple-choice test, where each question has 3 answers, what would be the probability of getting at least one question wrong?
Give your answer as a fraction
7. Giving a test to a group of students, the grades and gender are summarized below
A
B
C
Total
Male
7
10
2
19
Female
17
16
18
51
Total
24
26
20
70
If one student was chosen at random,
find the probability that the student got a B.
Give your answer as a fraction or decimal.
8. The table summarizes results from 989 pedestrian deaths that were caused by automobile accidents.
Driver
Intoxicated?
Pedestrian Intoxicated?
Yes
No
Yes
45
75
No
281
588
If one of the pedestrian deaths is randomly selected, find the probability that the pedestrian was not intoxicated or the driver was not intoxicated.
Report the answer as a percent rounded to one decimal place accuracy. You need not enter the "%" symbol.
prob = %
9. Determine whether this table represents a probability d.
Class xii probability
This document provides examples of probability problems involving events such as drawing cards or balls from boxes/bags with varying compositions, rolling dice, coin tosses, and other scenarios. The problems cover concepts like probability distributions, means, variances, conditional probabilities, and solving for probabilities of individual or combined events.
Probability
- The document discusses key concepts in probability such as conditional probability, multiplication theorem, total probability theorem, Bayes' theorem, random variables, probability distributions, mean, variance, Bernoulli trials, and binomial distribution.
- It provides examples and formulas for calculating probabilities of events. It also lists very short answer type, short answer type, and long answer type questions related to probability with answers.
Practice Test 2 Probability
Please Subscribe to this Channel for more solutions and lectures
http://www.youtube.com/onlineteaching
Elementary Statistics Practice Test 2
Chapter 4: Probability
Pre-Cal 40S Slides May 30, 2008
This document contains multiple probability word problems involving concepts like binomial probability, conditional probability, tree diagrams, and more. It asks the reader to calculate probabilities or explain reasoning for different scenarios involving coins, dice, random selection, medical testing and more.
11.4 Probability
This document discusses fundamentals of probability, including theoretical and empirical probability. It provides examples of calculating probabilities of events using formulas that take the number of outcomes of an event over the total number of possible outcomes. Examples include probabilities of rolling certain numbers on a die, being dealt certain cards, blood types based on parent genetics, and marital status based on US census data. Assignments are provided for classwork and homework problems.
Mathematics Homework Help
I am Christopher, T.I am a Mathematics Assignment Expert at eduassignmenthelp.com. I hold a PhD. in Mathematics, University of Alberta, Canada. I have been helping students with their Assignments for the past 7 years. I solve assignments related to Mathematics.
Visit eduassignmenthelp.com or email info@eduassignmenthelp.com . You can also call on +1 678 648 4277 for any assistance with Mathematics Assignments.
Math 182 Final (HH) Name ____________________________.docx
Math 182 Final (HH) Name: ________________________________
Due by Tuesday 6/9 at 11:55 PM and completed exams should be mailed to
[email protected]
Show all work (when possible) for full credit! Ample spacing to do the work and
give the answers has been provided for each problem, but if you find it absolutely
necessary to use additional page(s) for work, please attach it as the page(s)
immediately following the problem(s) that it corresponds to. It is expected that you
will use the table in the textbook to find the probabilities for the specific z-values
for any problems using a normal distribution.
Page 1 2 3 4 5 6 7 8 9 10 Total
Points
Possible 12 8 8 16 4 8 16 8 16 4 100
Points
Scored
1) Decks of Pinochle cards have a total of 48 cards and consist of 6 cards each of nines, tens, jacks, queens,
kings, and aces with there being two of each suit of each denomination (for example, there are 2 aces each of
diamonds, clubs, hearts, and spades for the total of 8 aces). Suppose that you are dealt a 8-card hand from a
deck of Pinochle cards. What is the probability that:
a) you are dealt at most 2 clubs?
b) you are dealt exactly 3 queens?
2) Suppose that you roll a pair of 16-sided dice (with the sides numbered 1-16) a total of 125 times. What is
the probability that you will get a sum of 30 at least two times?
3) A mall has three department stores, J C Penney, Macy’s, and Sears. A survey of 2,800 people exiting the
mall found that 513 made a purchase at J C Penney, 658 made a purchase at Macy’s, 710 made a purchase at
Sears, 134 made a purchase at J C Penney and Macy’s, 203 made a purchase at J C Penney and Sears, 297 of
them made a purchase at Macy’s and Sears, and 82 of them made a purchase at all three stores.
a) How many people made a purchase at Sears but did not make a purchase at Macy’s?
b) How many people made a purchase at exactly one of the three stores?
4) Based upon statistical studies it has been found that 3.36% of all births in the United States will result in
twins being born. If 32,300 births are selected at random what is the probability that:
a) between 1,000 and 1,100 of them (inclusive) will result in twins being born?
b) at most 1,125 of them will result in twins being born?
5) Suppose an unfair coin comes up heads 39.1% of the time if it is flipped. If the coin is flipped 11 times,
what is the probability that:
a) it comes up heads exactly 4 times?
b) it comes up tails more than 9 times?
6) The weights of full-grown male wolverines are known to be normally distributed with a mean of 50 pounds
and a standard deviation of 7 pounds. What i ...
Probability Assignment Help
I am Josh U. I am a Probability Assignment Expert at statisticsassignmenthelp.com. I hold a Masters in Statistics from St. Edward’s University, USA.
I have been helping students with their homework for the past 5 years. I solve assignments related to Probability. Visit statisticsassignmenthelp.com or email info@statisticsassignmenthelp.com.
You can also call on +1 678 648 4277 for any assistance with Probability Assignments.
M 1.3 ap1
1. The document defines probability and provides examples of calculating probabilities for events like throwing dice, drawing balls from bags, and random arrangements of letters or numbers. It includes 29 practice problems calculating probabilities for scenarios involving dice, cards, balls in bags, randomly selecting numbers, and randomly arranging letters.
2. The types of probabilities discussed include finding the likelihood of sums when dice are rolled, selecting particular numbers or meeting certain criteria when balls are drawn or numbers are chosen, and getting specific arrangements of letters or numbers when they are randomly ordered.
3. Answers to each probability question are not provided, as the purpose of the document appears to be providing probability practice problems rather than solutions.
11.7 Probabilities Involving And
Two events are independent if the occurrence of one does not affect the probability of the other. The probability of two independent events occurring is calculated by multiplying their individual probabilities. Three events are dependent if the occurrence of one affects the probability of another. The probability of dependent events requires calculating the probability of the first event multiplied by the conditional probability of the second event given the first has occurred. Conditional probability expresses the probability of one event occurring given that another event has already occurred.
Probability and Conditional.pdf
1. This document discusses probability concepts including independence, mutually exclusive events, conditional probability, and Bayes' theorem. It provides examples of calculating probabilities for various scenarios involving items in boxes, balls in urns, medical tests, and surveys.
2. Key concepts covered include defining sample spaces, favorable outcomes, partitions, and computing probabilities using formulas like P(A|B), P(A union B), and Bayes' theorem.
3. Examples involve problems like calculating the probability of items/balls with certain properties being selected from groups with known compositions.
STAT: Probability (continuation)(2)
This document contains examples and exercises on probability and conditional probability. It introduces concepts like independent and dependent events, and how to calculate probabilities of events occurring together or in sequence using multiplication rules. Some examples include calculating the probability of drawing certain cards from a deck, rolling dice with specific outcomes, and patients consulting different doctors. The exercises practice finding probabilities and conditional probabilities for scenarios involving balls in boxes, births at a hospital, and light bulbs in different boxes.
Statistics Round 4 decimal places or give answers in scient.docx
Statistics
Round 4 decimal places or give answers in scientific notation if necessary.
1. It is believed to be true that 15% of the U.S. population is left-handed. You randomly select 10 people. Let x represent the number of left-handers.
a. Construct a binomial distribution. (4 decimal places or give answers in scientific notation if necessary.)
b. Find the probability that exactly 8 people are left-handed.
c. Find the probability that less than 3 people are left-handed.
d. Find the probability that at least 1 person is left-handed.
e. Find the mean of the binomial distribution.
f. Find the standard deviation of the binomial distribution.
2. Complete the following sentence:
a. In our class data, we surveyed a TOTAL (males and females) of _____ (n) students and found that _____ (x) were left-handed.
b. Assuming that 15% of the population is left-handed, find the probability of surveying n students and getting exactly x “lefties” (Use the numeric values for n and x from our class data.)
c. We noted that an event that occurs with a probability of 0.05 or less is considered unusual. Is the number of “lefties” (x) in our data unusual? (State yes or no)
d. Assuming that 15% of the population is left-handed and we surveyed a total of (n) students, calculate the mean.
e. Using the mean from part d, should we have expected more or less “lefties” in our class data
Female Data to use for above
Student #
Gender
Height
Shoe
Age
Hand
1
F
68
8.5
20
R
2
F
60
5.5
27
R
3
F
64
7
31
R
4
F
67
7.5
19
R
5
F
65
8
20
R
6
F
66
9
29
R
7
F
62
9.5
30
L
8
F
63
8.5
18
R
9
F
60
5
19
L
10
F
63
7.5
42
R
11
F
61
7
20
R
12
F
64
7.5
17
R
13
F
65
8
19
R
14
F
68
8
19
R
15
F
63
7.5
18
R
16
F
62
7.5
19
R
17
F
64
7
23
R
18
F
72
11
28
R
19
F
62
8
20
R
20
F
59
6.5
29
R
21
F
64
8.5
19
R
22
F
68
9.5
23
R
23
F
65
9.5
34
R
24
F
63
8
27
R
25
F
65
8
23
R
26
F
62
7.5
30
R
27
F
67
7.5
31
L
28
F
66
9
37
R
29
F
61
6
24
R
30
F
61
6.5
46
R
31
F
68
8
20
R
32
F
63
7.5
42
R
33
F
63
5.5
33
R
34
F
58
5
20
R
35
F
65
8
44
R
36
F
69
9
28
R
37
F
68
9
20
R
.
Pre-Cal 40S Slides June 8, 2007
The document contains several math problems related to logarithms, exponents, probability, trigonometry, and identities. Specifically:
- It asks to calculate the approximate number of reported disease cases after 7 years, given an initial number and an annual exponential growth rate of 9%.
- It provides the probability a soccer player will score on exactly 4 of his next 5 penalty kicks, given his career scoring percentage.
- It asks the probability of selecting coins from a collection that will total at least 35 cents.
- It asks for the probability that 3 randomly selected graduating students will all be boys, given that at least 2 are boys.
- It asks to identify equivalent trigonometric expressions and solve trigonometric equations
12.5 prob. of independent and dependent events
This document contains examples of calculating probabilities for independent and dependent events. It provides the definitions of independent events as those where one has no effect on the other, and dependent events as those where one affects the other. It then gives sample probability questions calculating the likelihood of various scenarios occurring involving coins, cards, animals, sandwiches and vacations.
PERFORMANCE TASK 1 and 2.pptx STAT AND PROBAB
This document contains information about random variables including:
1) Five examples of random variables with possible values listed for each. Examples include the number of red balls drawn from an urn or the number of tails when coins are tossed.
2) Five multiple choice questions about random variables, including whether examples given are discrete or continuous random variables.
3) A request to provide five pictures of random variables and explain what makes each discrete or continuous.
The document contains tasks and questions regarding random variables, their possible values in given situations, and whether they are discrete or continuous. Examples of random variables are provided along with multiple choice questions to test understanding of key random variable concepts.
Probability and Probability Distribution.pptx
Here are the step-by-step solutions:
a) P(survivor was female) = Total females / Total survivors
= 308/450 = 0.685
b) P(survivor was in 1st class) = Total in 1st class / Total survivors
= 193/450 = 0.429
c) P(survivor was female | survivor was in 1st class) = Females in 1st class / Total in 1st class
= 134/193 = 0.694
d) P(survivor was female and in 1st class) = Females in 1st class / Total survivors
= 134/450 = 0.
11.5 Probability with Fundamental Counting Principles, Permutation and Combin...
This document provides examples of using fundamental counting principles, permutations, and combinations to calculate probabilities. It includes 10 problems calculating probabilities of events like arranging a group of people in different orders, being dealt certain poker hands, selecting lottery numbers, and choosing items from a box where some are defective. The key concepts covered are theoretical, empirical and subjective probability, and determining the total number of possible outcomes versus favorable outcomes to calculate probability.
ProblemSet2.pdf
1) The probability that all three students test positive on a drug test is 1/8.
2) The mean number of one-year-olds who do not recognize their mother's voice out of a sample of 20 is 2.
3) The probability that Jenny gets heads on the fourth coin flip is 1/2.
THE ADDITION RULES FOR PROBABILITY.pptx
This document discusses probability rules for addition when events are mutually exclusive or not mutually exclusive. It provides examples of applying the addition rules to calculate probabilities. For mutually exclusive events A and B, the probability of A or B is P(A) + P(B). For non-mutually exclusive events, the probability is P(A) + P(B) - P(A and B). The document also discusses examples of mutually exclusive and non-mutually exclusive events using dice rolls, card draws, and real world scenarios. It provides a quiz with probability calculation problems applying the addition rules.
Problem 3 Find the tight-bound complexity of this program- Here- the i.pdf
Problem 3
Find the tight-bound complexity of this program. Here, the input size, , is the total number of
items in both input lists, A and B.
[2]:
Problem 4
Use substitution to find the tight-bound complexity of this function: T(n) = 13 + T(n-1), and T(0)
= 13.
Show all the steps of your work..
Problem 3 (20 points)- In an inventory system- the lead time L-2- The.pdf
Problem 3 (20 points): In an inventory system, the lead time L = 2 . The inventory policy always
keeps the post-order inventory position at 10 . Please complete the following table (inventory on-
hand, backlog, and inventory in transit are counted at the end of each period) for periods 1 to 5 ..
Problem 20- -4 marks- Let n-25-272- 1- Write n in standard factorizati.pdf
Problem 20. [4 marks] Let n = 25 , 272 . 1. Write n in standard factorization form. 2. Is n
divisible by 39 ? 3. Write n 4 . in standard factorization form. 4. What is the least integer m so
that n m is a perfect square?.
Problem 2-Assignment A professor has been contacted by four not-for-pr.pdf
Problem 2-Assignment A professor has been contacted by four not-for-profit agencies that are
willing to work with student consulting teams. The agencies need help with such things as
budgeting, information systems, coordinating volunteers, and forecasting. Although each of the
four student teams could work with any of the agencies, the professor feels that there is a
difference in the amount of time it would take each group to solve each problem. The professor's
estimate of the time, in.
Problem 2- The following main function is going to call odd_sum functi.pdf
Problem 2: The following main function is going to call odd_sum function created in problem 1.
Write MIPS assembly codes for this main function only. Assume m and result are in s 1 and s 2
respectively. int main () { int m = 7 , result; result = odd_sum ( m ) ; return 0 ; ).
Problem 2 - Textbook- A first course in Probability- Sheldon Ross- Pro.pdf
Problem 2 , Textbook: A first course in Probability, Sheldon Ross.
Problem 2. Let U be a uniform random variable. Suppose that the conditional distribution of X
given that U = p is binomial with parameters n and p . a.) Give an intuitive explanation that the
probability mass function of X is P { X = i } = n + 1 1 b.) Prove this. (You are allowed to assume
that 0 1 p i ( 1 p ) n i d p = ( n + 1 )! i ! ( n i )! . ).
Problem 14-15 (Algo) -LO 14-3- 14-5- Rashad- an unmarried individual w.pdf
Problem 14-15 (Algo) [LO 14-3, 14-5] Rashad, an unmarried individual with four dependent
children (ages 5 to 15) had the following income items: Rashad had $34 , 200 in itemized
deductions. Required: Compute Rashad's income tax (before credits). Assume the taxable year is
2022. Use Individual Tax Rate Schedules and Star Deduction Table. Note: Round your
intermediate calculations and final answers to the nearest whole dollar amount. Answer is
complete but not entirely correct..
Problem 16-30 Stockholder Risk Suppose a firm's business operations mi.pdf
Problem 16-30 Stockholder Risk Suppose a firm's business operations mirror movements in the
economy as a whole very closely - that is, the firm's asset beta is 1 . Find the equity beta for this
firm for debt-equity ratios of 0 , 1.8 , 6.4 , and 27. (Do not round intermediate calculations and
round your answers to 1 decimal place, e.g., 32.1.).
More Related Content
Similar to Problem 1- In each example below- decide whether the random variable i.pdf
Probability Assignment Help
I am Josh U. I am a Probability Assignment Expert at statisticsassignmenthelp.com. I hold a Masters in Statistics from St. Edward’s University, USA.
I have been helping students with their homework for the past 5 years. I solve assignments related to Probability. Visit statisticsassignmenthelp.com or email info@statisticsassignmenthelp.com.
You can also call on +1 678 648 4277 for any assistance with Probability Assignments.
M 1.3 ap1
1. The document defines probability and provides examples of calculating probabilities for events like throwing dice, drawing balls from bags, and random arrangements of letters or numbers. It includes 29 practice problems calculating probabilities for scenarios involving dice, cards, balls in bags, randomly selecting numbers, and randomly arranging letters.
2. The types of probabilities discussed include finding the likelihood of sums when dice are rolled, selecting particular numbers or meeting certain criteria when balls are drawn or numbers are chosen, and getting specific arrangements of letters or numbers when they are randomly ordered.
3. Answers to each probability question are not provided, as the purpose of the document appears to be providing probability practice problems rather than solutions.
11.7 Probabilities Involving And
Two events are independent if the occurrence of one does not affect the probability of the other. The probability of two independent events occurring is calculated by multiplying their individual probabilities. Three events are dependent if the occurrence of one affects the probability of another. The probability of dependent events requires calculating the probability of the first event multiplied by the conditional probability of the second event given the first has occurred. Conditional probability expresses the probability of one event occurring given that another event has already occurred.
Probability and Conditional.pdf
1. This document discusses probability concepts including independence, mutually exclusive events, conditional probability, and Bayes' theorem. It provides examples of calculating probabilities for various scenarios involving items in boxes, balls in urns, medical tests, and surveys.
2. Key concepts covered include defining sample spaces, favorable outcomes, partitions, and computing probabilities using formulas like P(A|B), P(A union B), and Bayes' theorem.
3. Examples involve problems like calculating the probability of items/balls with certain properties being selected from groups with known compositions.
STAT: Probability (continuation)(2)
This document contains examples and exercises on probability and conditional probability. It introduces concepts like independent and dependent events, and how to calculate probabilities of events occurring together or in sequence using multiplication rules. Some examples include calculating the probability of drawing certain cards from a deck, rolling dice with specific outcomes, and patients consulting different doctors. The exercises practice finding probabilities and conditional probabilities for scenarios involving balls in boxes, births at a hospital, and light bulbs in different boxes.
Statistics Round 4 decimal places or give answers in scient.docx
Statistics
Round 4 decimal places or give answers in scientific notation if necessary.
1. It is believed to be true that 15% of the U.S. population is left-handed. You randomly select 10 people. Let x represent the number of left-handers.
a. Construct a binomial distribution. (4 decimal places or give answers in scientific notation if necessary.)
b. Find the probability that exactly 8 people are left-handed.
c. Find the probability that less than 3 people are left-handed.
d. Find the probability that at least 1 person is left-handed.
e. Find the mean of the binomial distribution.
f. Find the standard deviation of the binomial distribution.
2. Complete the following sentence:
a. In our class data, we surveyed a TOTAL (males and females) of _____ (n) students and found that _____ (x) were left-handed.
b. Assuming that 15% of the population is left-handed, find the probability of surveying n students and getting exactly x “lefties” (Use the numeric values for n and x from our class data.)
c. We noted that an event that occurs with a probability of 0.05 or less is considered unusual. Is the number of “lefties” (x) in our data unusual? (State yes or no)
d. Assuming that 15% of the population is left-handed and we surveyed a total of (n) students, calculate the mean.
e. Using the mean from part d, should we have expected more or less “lefties” in our class data
Female Data to use for above
Student #
Gender
Height
Shoe
Age
Hand
1
F
68
8.5
20
R
2
F
60
5.5
27
R
3
F
64
7
31
R
4
F
67
7.5
19
R
5
F
65
8
20
R
6
F
66
9
29
R
7
F
62
9.5
30
L
8
F
63
8.5
18
R
9
F
60
5
19
L
10
F
63
7.5
42
R
11
F
61
7
20
R
12
F
64
7.5
17
R
13
F
65
8
19
R
14
F
68
8
19
R
15
F
63
7.5
18
R
16
F
62
7.5
19
R
17
F
64
7
23
R
18
F
72
11
28
R
19
F
62
8
20
R
20
F
59
6.5
29
R
21
F
64
8.5
19
R
22
F
68
9.5
23
R
23
F
65
9.5
34
R
24
F
63
8
27
R
25
F
65
8
23
R
26
F
62
7.5
30
R
27
F
67
7.5
31
L
28
F
66
9
37
R
29
F
61
6
24
R
30
F
61
6.5
46
R
31
F
68
8
20
R
32
F
63
7.5
42
R
33
F
63
5.5
33
R
34
F
58
5
20
R
35
F
65
8
44
R
36
F
69
9
28
R
37
F
68
9
20
R
.
Pre-Cal 40S Slides June 8, 2007
The document contains several math problems related to logarithms, exponents, probability, trigonometry, and identities. Specifically:
- It asks to calculate the approximate number of reported disease cases after 7 years, given an initial number and an annual exponential growth rate of 9%.
- It provides the probability a soccer player will score on exactly 4 of his next 5 penalty kicks, given his career scoring percentage.
- It asks the probability of selecting coins from a collection that will total at least 35 cents.
- It asks for the probability that 3 randomly selected graduating students will all be boys, given that at least 2 are boys.
- It asks to identify equivalent trigonometric expressions and solve trigonometric equations
12.5 prob. of independent and dependent events
This document contains examples of calculating probabilities for independent and dependent events. It provides the definitions of independent events as those where one has no effect on the other, and dependent events as those where one affects the other. It then gives sample probability questions calculating the likelihood of various scenarios occurring involving coins, cards, animals, sandwiches and vacations.
PERFORMANCE TASK 1 and 2.pptx STAT AND PROBAB
This document contains information about random variables including:
1) Five examples of random variables with possible values listed for each. Examples include the number of red balls drawn from an urn or the number of tails when coins are tossed.
2) Five multiple choice questions about random variables, including whether examples given are discrete or continuous random variables.
3) A request to provide five pictures of random variables and explain what makes each discrete or continuous.
The document contains tasks and questions regarding random variables, their possible values in given situations, and whether they are discrete or continuous. Examples of random variables are provided along with multiple choice questions to test understanding of key random variable concepts.
Probability and Probability Distribution.pptx
Here are the step-by-step solutions:
a) P(survivor was female) = Total females / Total survivors
= 308/450 = 0.685
b) P(survivor was in 1st class) = Total in 1st class / Total survivors
= 193/450 = 0.429
c) P(survivor was female | survivor was in 1st class) = Females in 1st class / Total in 1st class
= 134/193 = 0.694
d) P(survivor was female and in 1st class) = Females in 1st class / Total survivors
= 134/450 = 0.
11.5 Probability with Fundamental Counting Principles, Permutation and Combin...
This document provides examples of using fundamental counting principles, permutations, and combinations to calculate probabilities. It includes 10 problems calculating probabilities of events like arranging a group of people in different orders, being dealt certain poker hands, selecting lottery numbers, and choosing items from a box where some are defective. The key concepts covered are theoretical, empirical and subjective probability, and determining the total number of possible outcomes versus favorable outcomes to calculate probability.
ProblemSet2.pdf
1) The probability that all three students test positive on a drug test is 1/8.
2) The mean number of one-year-olds who do not recognize their mother's voice out of a sample of 20 is 2.
3) The probability that Jenny gets heads on the fourth coin flip is 1/2.
THE ADDITION RULES FOR PROBABILITY.pptx
This document discusses probability rules for addition when events are mutually exclusive or not mutually exclusive. It provides examples of applying the addition rules to calculate probabilities. For mutually exclusive events A and B, the probability of A or B is P(A) + P(B). For non-mutually exclusive events, the probability is P(A) + P(B) - P(A and B). The document also discusses examples of mutually exclusive and non-mutually exclusive events using dice rolls, card draws, and real world scenarios. It provides a quiz with probability calculation problems applying the addition rules.
Similar to Problem 1- In each example below- decide whether the random variable i.pdf (14)
Statistics Round 4 decimal places or give answers in scient.docx
Statistics Round 4 decimal places or give answers in scient.docx
11.5 Probability with Fundamental Counting Principles, Permutation and Combin...
11.5 Probability with Fundamental Counting Principles, Permutation and Combin...
More from morris7708
Problem 3 Find the tight-bound complexity of this program- Here- the i.pdf
Problem 3
Find the tight-bound complexity of this program. Here, the input size, , is the total number of
items in both input lists, A and B.
[2]:
Problem 4
Use substitution to find the tight-bound complexity of this function: T(n) = 13 + T(n-1), and T(0)
= 13.
Show all the steps of your work..
Problem 3 (20 points)- In an inventory system- the lead time L-2- The.pdf
Problem 3 (20 points): In an inventory system, the lead time L = 2 . The inventory policy always
keeps the post-order inventory position at 10 . Please complete the following table (inventory on-
hand, backlog, and inventory in transit are counted at the end of each period) for periods 1 to 5 ..
Problem 20- -4 marks- Let n-25-272- 1- Write n in standard factorizati.pdf
Problem 20. [4 marks] Let n = 25 , 272 . 1. Write n in standard factorization form. 2. Is n
divisible by 39 ? 3. Write n 4 . in standard factorization form. 4. What is the least integer m so
that n m is a perfect square?.
Problem 2-Assignment A professor has been contacted by four not-for-pr.pdf
Problem 2-Assignment A professor has been contacted by four not-for-profit agencies that are
willing to work with student consulting teams. The agencies need help with such things as
budgeting, information systems, coordinating volunteers, and forecasting. Although each of the
four student teams could work with any of the agencies, the professor feels that there is a
difference in the amount of time it would take each group to solve each problem. The professor's
estimate of the time, in.
Problem 2- The following main function is going to call odd_sum functi.pdf
Problem 2: The following main function is going to call odd_sum function created in problem 1.
Write MIPS assembly codes for this main function only. Assume m and result are in s 1 and s 2
respectively. int main () { int m = 7 , result; result = odd_sum ( m ) ; return 0 ; ).
Problem 2 - Textbook- A first course in Probability- Sheldon Ross- Pro.pdf
Problem 2 , Textbook: A first course in Probability, Sheldon Ross.
Problem 2. Let U be a uniform random variable. Suppose that the conditional distribution of X
given that U = p is binomial with parameters n and p . a.) Give an intuitive explanation that the
probability mass function of X is P { X = i } = n + 1 1 b.) Prove this. (You are allowed to assume
that 0 1 p i ( 1 p ) n i d p = ( n + 1 )! i ! ( n i )! . ).
Problem 14-15 (Algo) -LO 14-3- 14-5- Rashad- an unmarried individual w.pdf
Problem 14-15 (Algo) [LO 14-3, 14-5] Rashad, an unmarried individual with four dependent
children (ages 5 to 15) had the following income items: Rashad had $34 , 200 in itemized
deductions. Required: Compute Rashad's income tax (before credits). Assume the taxable year is
2022. Use Individual Tax Rate Schedules and Star Deduction Table. Note: Round your
intermediate calculations and final answers to the nearest whole dollar amount. Answer is
complete but not entirely correct..
Problem 16-30 Stockholder Risk Suppose a firm's business operations mi.pdf
Problem 16-30 Stockholder Risk Suppose a firm's business operations mirror movements in the
economy as a whole very closely - that is, the firm's asset beta is 1 . Find the equity beta for this
firm for debt-equity ratios of 0 , 1.8 , 6.4 , and 27. (Do not round intermediate calculations and
round your answers to 1 decimal place, e.g., 32.1.).
Problem 14- 2 marks) Indicate if the following statement is true or fa.pdf
Problem 14. 2 marks) Indicate if the following statement is true or fakse. Show a proof if it is
true. or find a counterexample if it is thlse. *r Z , y Z + such that x = y + 1 ".
PROBLEM 14- J-fed is to perform at three of the following five cities.pdf
PROBLEM 14: J-fed is to perform at three of the following five cities on his current concert
tour: Atlanta, Baltimore, Cincinnati, Detroit, and Ellettsville. If he picks the three cities and the
order they are to be visited randomly, what is the probability that he performs in both Cincinnati
and Ellettsville, with the Cincinnati concert occurring sometime before the Ellettsville concert?
A) 3/10 B) 1/20 C) 1/10 D) 3/20 E) none of the above.
Problem 10 (modified) Karen earns $100-000 in the current period and w.pdf
Problem 10 (modified) Karen earns $100 , 000 in the current period and will earn $110 , 000 in
the future period. 1. Assuming that these are the only periods, and the banks borrow and lend at
an interest rate of r = 0 , draw her intertemporal budget constraint. 2. Now suppose that banks
offer 10 percent interest on funds deposited in the current period, and offer loans also at 10
percent rate. Draw her new intertemporal budget constraint..
Problem 10- -4 marks- Construct the truth table for the statement (pr).pdf
The document is a math problem that asks to construct the truth table for the statement (p → r) ∧ (q → r). This involves making a table that lists all possible combinations of truth values for the variables p, q, and r, and determining the truth value of the statement for each combination. The truth table will have 8 rows (2^3 possible combinations) and 4 columns - one for each variable and one for the statement.
Problem 1-2- The US Treasuries had the following term structure of ann.pdf
Problem 1.2. The US Treasuries had the following term structure of annual interest rates on
February 17, 2023: Calculate the present value on February 17,2023 of an investment that pays
with certainty $1 , 000 in six months, $2 , 000 in five years, and $4 , 000 in ten years..
Problem 1- Use the pumping lemma for the regular language to prove tha.pdf
Problem 1. Use the pumping lemma for the regular language to prove that the following
languages are not regular. (1) A 1 = { 0 m 1 n 2 n m , n 0 } . (2) A 2 = { 0 n 1 n 2 n 0 } ..
Problem 1- The probability that a patient recovers from a rare blood d.pdf
Problem 1: The probability that a patient recovers from a rare blood disease is 0.4 . If 15 people
are known to have contracted this disease, what is the probability that : a) At least 11 people
survive b) At most 6 people survive.
Problem 1- Miscellancous topies (10 points)- 2) Paying cash dividends.pdf
Problem 1: Miscellancous topies (10 points): 2) Paying cash dividends would decrease a
company's net income. T 3) Gains/losses from discontinued operations must be separated
continuing operations on the income statement. T.
Problem 1- Implement the following Boolean function- together with the.pdf
Problem 1: Implement the following Boolean function, together with the don't-care conditions d ,
using two-level NOR gate circuits: F ( A , B , C , D ) = ( 2 , 4 , 10 , 11 , 12 , 14 ) d ( A , B , C , D
) = ( 0 , 1 , 5 , 8 ).
Problem 1- Consider the figure below illustrating the actual and requi.pdf
Problem 1. Consider the figure below illustrating the actual and requircd investments per capita.
a. How many nom-trivial steady-atates exist in the econousy above? Pinpoint and label the
steady states om the figuro. (10 points) b. Discuss the local stability properties of each steady-
state. Is any of the steady-states in a poverty trap? If so explain. ( 15 points) c. What does it mean
for a steady-state to be unstable (a.k.a, a source)? Explain (15 points) investamate jot rapilin. ant
laleit the straty-etatew ce the fear (1e pedins) 1 Boptwih u (is pedats).
Problem 1- (ERD Model) Assume that you are a database specialist for T.pdf
Problem 1: (ERD Model) Assume that you are a database specialist for Technology Visionaries
LLC. You are required to create a conceptual data model for Animal Humane Society. The
following are the data requirements gathered: a. The Animal Humane society has a few animal
shelters. Each shelter is identified by an identification number and has an address, a phone
number, and a set of days on which it is open. A shelter is managed by one employee. b. An
employee has an identification number, name, address, phone number, and a pay rate. An
employee may work at more than one shelter. c. A volunteer has an identification number, name,
address, phone number, and a meal allowance. A volunteer may work at more than one shelter.
d. An animal is housed at one shelter. Each animal has an identification number that is unique to
its shelter, a name, a birth date, and a species. Draw a SINGLE (one) integrated ER diagram to
represent the data requirements for the Animal Humane Society. You must include in your
diagram ALL the entities, attributes, primary keys, relationships and constraints (multiplicity,
participation). You should also describe the relationship direction and gives an appropriate name
to describe the meaning of the relationship..
Problem 1 Suppose the charity decided to maximize total donations- giv.pdf
Problem 1
Suppose the charity decided to maximize total donations, given its budget limit on advertising.
How should advertising funds be spent, and what amount will be raised in donations as a result?
use excel solver to solve this
A well-known charity is interested in conducting a TV campaign to solicit contributions. The
campaign will be conducted in two metropolitan areas. Past experience indicates that, in each
city, the total contributions are a function of the amount of money expended for TV
advertisements. Specifically, the charity has estimated response functions that indicate the
percentage of the population making a donation as a function of the dollars spent on TV
advertisement. The form of this function is y = 1 e x , where x represents the advertising
expenditure (in thousands of dollars), y represents the percentage donating, and is a parameter
that differs from city to city. The charity has earmarked a fund of $400 , 000 for advertising
between the two cities and wants to determine the best allocation of these funds..
More from morris7708 (20)
Problem 3 Find the tight-bound complexity of this program- Here- the i.pdf
Problem 3 Find the tight-bound complexity of this program- Here- the i.pdf
Problem 3 (20 points)- In an inventory system- the lead time L-2- The.pdf
Problem 3 (20 points)- In an inventory system- the lead time L-2- The.pdf
Problem 20- -4 marks- Let n-25-272- 1- Write n in standard factorizati.pdf
Problem 20- -4 marks- Let n-25-272- 1- Write n in standard factorizati.pdf
Problem 2-Assignment A professor has been contacted by four not-for-pr.pdf
Problem 2-Assignment A professor has been contacted by four not-for-pr.pdf
Problem 2- The following main function is going to call odd_sum functi.pdf
Problem 2- The following main function is going to call odd_sum functi.pdf
Problem 2 - Textbook- A first course in Probability- Sheldon Ross- Pro.pdf
Problem 2 - Textbook- A first course in Probability- Sheldon Ross- Pro.pdf
Problem 14-15 (Algo) -LO 14-3- 14-5- Rashad- an unmarried individual w.pdf
Problem 14-15 (Algo) -LO 14-3- 14-5- Rashad- an unmarried individual w.pdf
Problem 16-30 Stockholder Risk Suppose a firm's business operations mi.pdf
Problem 16-30 Stockholder Risk Suppose a firm's business operations mi.pdf
Problem 14- 2 marks) Indicate if the following statement is true or fa.pdf
Problem 14- 2 marks) Indicate if the following statement is true or fa.pdf
PROBLEM 14- J-fed is to perform at three of the following five cities.pdf
PROBLEM 14- J-fed is to perform at three of the following five cities.pdf
Problem 10 (modified) Karen earns $100-000 in the current period and w.pdf
Problem 10 (modified) Karen earns $100-000 in the current period and w.pdf
Problem 10- -4 marks- Construct the truth table for the statement (pr).pdf
Problem 10- -4 marks- Construct the truth table for the statement (pr).pdf
Problem 1-2- The US Treasuries had the following term structure of ann.pdf
Problem 1-2- The US Treasuries had the following term structure of ann.pdf
Problem 1- Use the pumping lemma for the regular language to prove tha.pdf
Problem 1- Use the pumping lemma for the regular language to prove tha.pdf
Problem 1- The probability that a patient recovers from a rare blood d.pdf
Problem 1- The probability that a patient recovers from a rare blood d.pdf
Problem 1- Miscellancous topies (10 points)- 2) Paying cash dividends.pdf
Problem 1- Miscellancous topies (10 points)- 2) Paying cash dividends.pdf
Problem 1- Implement the following Boolean function- together with the.pdf
Problem 1- Implement the following Boolean function- together with the.pdf
Problem 1- Consider the figure below illustrating the actual and requi.pdf
Problem 1- Consider the figure below illustrating the actual and requi.pdf
Problem 1- (ERD Model) Assume that you are a database specialist for T.pdf
Problem 1- (ERD Model) Assume that you are a database specialist for T.pdf
Problem 1 Suppose the charity decided to maximize total donations- giv.pdf
Problem 1 Suppose the charity decided to maximize total donations- giv.pdf
Recently uploaded
BÀI TẬP BỔ TRỢ TIẾNG ANH LỚP 8 - CẢ NĂM - FRIENDS PLUS - NĂM HỌC 2023-2024 (B...
BÀI TẬP BỔ TRỢ TIẾNG ANH LỚP 8 - CẢ NĂM - FRIENDS PLUS - NĂM HỌC 2023-2024 (B...Nguyen Thanh Tu Collection
https://app.box.com/s/nrwz52lilmrw6m5kqeqn83q6vbdp8yzpTHE SACRIFICE HOW PRO-PALESTINE PROTESTS STUDENTS ARE SACRIFICING TO CHANGE T...
The recent surge in pro-Palestine student activism has prompted significant responses from universities, ranging from negotiations and divestment commitments to increased transparency about investments in companies supporting the war on Gaza. This activism has led to the cessation of student encampments but also highlighted the substantial sacrifices made by students, including academic disruptions and personal risks. The primary drivers of these protests are poor university administration, lack of transparency, and inadequate communication between officials and students. This study examines the profound emotional, psychological, and professional impacts on students engaged in pro-Palestine protests, focusing on Generation Z's (Gen-Z) activism dynamics. This paper explores the significant sacrifices made by these students and even the professors supporting the pro-Palestine movement, with a focus on recent global movements. Through an in-depth analysis of printed and electronic media, the study examines the impacts of these sacrifices on the academic and personal lives of those involved. The paper highlights examples from various universities, demonstrating student activism's long-term and short-term effects, including disciplinary actions, social backlash, and career implications. The researchers also explore the broader implications of student sacrifices. The findings reveal that these sacrifices are driven by a profound commitment to justice and human rights, and are influenced by the increasing availability of information, peer interactions, and personal convictions. The study also discusses the broader implications of this activism, comparing it to historical precedents and assessing its potential to influence policy and public opinion. The emotional and psychological toll on student activists is significant, but their sense of purpose and community support mitigates some of these challenges. However, the researchers call for acknowledging the broader Impact of these sacrifices on the future global movement of FreePalestine.
مصحف القراءات العشر أعد أحرف الخلاف سمير بسيوني.pdf
مصحف أحرف الخلاف للقراء العشرةأعد أحرف الخلاف بالتلوين وصلا سمير بسيوني غفر الله له
Temple of Asclepius in Thrace. Excavation results
The temple and the sanctuary around were dedicated to Asklepios Zmidrenus. This name has been known since 1875 when an inscription dedicated to him was discovered in Rome. The inscription is dated in 227 AD and was left by soldiers originating from the city of Philippopolis (modern Plovdiv).
A Visual Guide to 1 Samuel | A Tale of Two Hearts
These slides walk through the story of 1 Samuel. Samuel is the last judge of Israel. The people reject God and want a king. Saul is anointed as the first king, but he is not a good king. David, the shepherd boy is anointed and Saul is envious of him. David shows honor while Saul continues to self destruct.
NIPER 2024 MEMORY BASED QUESTIONS.ANSWERS TO NIPER 2024 QUESTIONS.NIPER JEE 2...
NIPER JEE PYQ
NIPER JEE QUESTIONS
MOST FREQUENTLY ASK QUESTIONS
NIPER MEMORY BASED QUWSTIONS
Bossa N’ Roll Records by Ismael Vazquez.
Bossa N Roll Records presentation by Izzy Vazquez for Music Retail and Distribution class at Full Sail University
How to Fix [Errno 98] address already in use
This slide will represent the cause of the error “[Errno 98] address already in use” and the troubleshooting steps to resolve this error in Odoo.
Level 3 NCEA - NZ: A Nation In the Making 1872 - 1900 SML.ppt
The History of NZ 1870-1900.
Making of a Nation.
From the NZ Wars to Liberals,
Richard Seddon, George Grey,
Social Laboratory, New Zealand,
Confiscations, Kotahitanga, Kingitanga, Parliament, Suffrage, Repudiation, Economic Change, Agriculture, Gold Mining, Timber, Flax, Sheep, Dairying,
KHUSWANT SINGH.pptx ALL YOU NEED TO KNOW ABOUT KHUSHWANT SINGH
INDIA`S OWN LITERARY GENIUS MR.KHUSHWANT SINGH WAS TRULY A VERY BRAVE SOUL AND WAS AWARDED WITH THE MAGIC OF WORDS BY GOD.
Geography as a Discipline Chapter 1 __ Class 11 Geography NCERT _ Class Notes...
Geography as discipline
Elevate Your Nonprofit's Online Presence_ A Guide to Effective SEO Strategies...
Whether you're new to SEO or looking to refine your existing strategies, this webinar will provide you with actionable insights and practical tips to elevate your nonprofit's online presence.
A Free 200-Page eBook ~ Brain and Mind Exercise.pptx
(A Free eBook comprising 3 Sets of Presentation of a selection of Puzzles, Brain Teasers and Thinking Problems to exercise both the mind and the Right and Left Brain. To help keep the mind and brain fit and healthy. Good for both the young and old alike.
Answers are given for all the puzzles and problems.)
With Metta,
Bro. Oh Teik Bin 🙏🤓🤔🥰
Recently uploaded (20)
BÀI TẬP BỔ TRỢ TIẾNG ANH LỚP 8 - CẢ NĂM - FRIENDS PLUS - NĂM HỌC 2023-2024 (B...
BÀI TẬP BỔ TRỢ TIẾNG ANH LỚP 8 - CẢ NĂM - FRIENDS PLUS - NĂM HỌC 2023-2024 (B...
THE SACRIFICE HOW PRO-PALESTINE PROTESTS STUDENTS ARE SACRIFICING TO CHANGE T...
THE SACRIFICE HOW PRO-PALESTINE PROTESTS STUDENTS ARE SACRIFICING TO CHANGE T...
مصحف القراءات العشر أعد أحرف الخلاف سمير بسيوني.pdf
مصحف القراءات العشر أعد أحرف الخلاف سمير بسيوني.pdf
Juneteenth Freedom Day 2024 David Douglas School District
Juneteenth Freedom Day 2024 David Douglas School District
NIPER 2024 MEMORY BASED QUESTIONS.ANSWERS TO NIPER 2024 QUESTIONS.NIPER JEE 2...
NIPER 2024 MEMORY BASED QUESTIONS.ANSWERS TO NIPER 2024 QUESTIONS.NIPER JEE 2...
Level 3 NCEA - NZ: A Nation In the Making 1872 - 1900 SML.ppt
Level 3 NCEA - NZ: A Nation In the Making 1872 - 1900 SML.ppt
KHUSWANT SINGH.pptx ALL YOU NEED TO KNOW ABOUT KHUSHWANT SINGH
KHUSWANT SINGH.pptx ALL YOU NEED TO KNOW ABOUT KHUSHWANT SINGH
Geography as a Discipline Chapter 1 __ Class 11 Geography NCERT _ Class Notes...
Geography as a Discipline Chapter 1 __ Class 11 Geography NCERT _ Class Notes...
Elevate Your Nonprofit's Online Presence_ A Guide to Effective SEO Strategies...
Elevate Your Nonprofit's Online Presence_ A Guide to Effective SEO Strategies...
A Free 200-Page eBook ~ Brain and Mind Exercise.pptx
A Free 200-Page eBook ~ Brain and Mind Exercise.pptx
Problem 1- In each example below- decide whether the random variable i.pdf
- 1. Problem 1. In each example below, decide whether the random variable is binomial. If it is, determine the values for n and p . If it isn't, explain why not. (a) Draw 3 cards at random, one after the other, without replacement, from a set of 4 cards consisting of one club, one diamond, one heart, and one spade; X is the number of diamonds selected. (b) Draw 3 cards at random, one after the other, with replacement, from a set of 4 cards consisting of one club, one diamond, one heart, and one spade; X is the number of diamonds selected. (c) Approximately 1 in every 20 children in the United States has a certain disease. Let X be the number of children with the disease out of a random sample of 100 children. (d) The probability of having blood type B is 0.1 . Choose 4 people at random in Colorado. Let X be the number with blood type B. (e) A student answers 10 quiz questions completely at random; the first five are true/false the second five are multiple choice, with four options each. X represents the number of correct answers.