This document contains a series of math word problems and questions. It asks the reader to solve multi-step calculations, identify patterns, perform fractions and percentages, calculate areas, speeds, and times. It also includes bar graph interpretation questions. The overall document is assessing mathematical skills and problem solving abilities.
final paper 2011, final examination 2011, 2011 paper annual , annual paper 2011, fazaia inter college final paper 2011, final paper 2011 class vi, final paper for class vi
final paper 2011, final examination 2011, 2011 paper annual , annual paper 2011, fazaia inter college final paper 2011, final paper 2011 class vi, final paper for class vi
Worksheet for Addition
2.1 Addition without regrouping (without carry)
2.2 Addition without regrouping (with carry)
2.3 Addition using expanded form and regrouping
2.4 Story Problems
final paper 2011, final examination 2011, 2011 paper annual , annual paper 2011, fazaia inter college final paper 2011, final paper 2011 class vii, final paper for class vii
Worksheet for Addition
2.1 Addition without regrouping (without carry)
2.2 Addition without regrouping (with carry)
2.3 Addition using expanded form and regrouping
2.4 Story Problems
final paper 2011, final examination 2011, 2011 paper annual , annual paper 2011, fazaia inter college final paper 2011, final paper 2011 class vii, final paper for class vii
MULTIPLE CHOICE. Record your answer choices. 1.7.2.8.docxgilpinleeanna
MULTIPLE CHOICE. Record your answer choices.
1.7.
2.8.
3.9.
4.10.
5.11.
6.12.
SHORT ANSWER. Record your answers below.
13. (a)
(b)
(c)
14. (a)
(b)
(c)
15. (a)
(b)
(c)
SHORT ANSWER with Work Shown. Record your answers and work.
Problem Number
Solution
16
Answers:
(a)
(b)
(c)
Work for (a), (b), and (c):
17
Answer:
Work:
18
Answer:
Work:
19
Answers:
(a)
(b)
(c)
Work for (a) and (b):
20
Answer:
Work:
21
Answer:
Work:
22
Answers:
(a)
(b)
(c)
(d)
Work for (b), (c), and (d):
23
Answer:
Work:
24
Answer:
Work:
25
Answers:
(a)
(b) Region I:
Region II:
Region III:
Region IV:
Work:
The Logistics Section is responsible for all support requirements needed to facilitate effective and efficient incident management. These requirements include but are not limited to:
-Facilities/Transportation
-Supplies/Equipment maintenance and fuel
-Food services
-Communications/Information technology support
-Emergency responder medical services
Without funding and reimbursements, the ability to respond and recover from incidents will be limited. Because incident response is a very expensive business, costs and finances must be carefully and thoroughly recorded. The Finance/Administration Section manages all activities related to cost summaries and contracts for supplies and services.
Many times high-impact/long-duration incidents are where we see a need for the Logistics and Finance sections to work closely to make sure the necessary supplies are available and then track the associated costs for the supplies.
Write a post to achieve the following:
1. Find an article on the internet and post the link.
2. The article should show an incident where the Logistics and Finance Sections were required due to the size and/or duration of the incident. Please keep the incident to the U.S.
3. Give a summary of the incident from the perspective of the Finance/Logistics sections.
4. Describe the type of resources that Logistics was required to supply, and then report on the methods likely used to track expenses by the Finance Section. Make inferences where this information is not clearly noted in your articles.
Forum Requirements
Please APA cite and reference your sources in your post.
Your initial post must be a minimum of 300 words.
MATH 106 Finite Mathematics 2178-OL4-7981-V1
Page 1 of 10
MATH 106 FINAL EXAMINATION
This is an open-book exam. You may refer to your text and other course materials as you work
on the exam, and you may use a calculator. You must complete the exam individually.
Neither collaboration nor consultation with others is allowed. Use of instructors’ solutions
manuals or online problem solving services in NOT allowed.
Record your answers and work on the separate answer s ...
Online Homework System
Assignment Worksheet
1/12/14 - 6:43 PM
Name: ____________________________ Class:
Post University - College Algebra
(MAT120.37, MOD 3) (1qaq3b2)
Class #: ____________________________ Section #: ____________________________
Instructor:Maple T.A. Administrator Assignment:Unit 1 Exam
Question 1: (1 point)
Solve.
11w−10=8w−8
w= ____________
Question 2: (1 point)
Solve.
11(11−t)+3=−3(t−3)−4
If the answer is not an integer, enter it as a fraction.
If there is no solution, enter “none”.
If all real numbers are solutions, enter "all".
t= ____________
Question 3: (1 point)
Solve.
10−9x3=3(x+2)4
If the answer is not an integer, enter it as a fraction.
If there is no solution, enter “none”.
If all real numbers are solutions, enter "all".
x= ____________
Question 4: (1 point)
Solve.
3−w3=3(w+2)4
If the answer is not an integer, enter it as a fraction.
If there is no solution, enter “none”.
If all real numbers are solutions, enter "all".
w= ____________
Question 5: (1 point)
Solve.
−36t+5=56t−3
If there is no solution, enter “no solution”.
t= ____________
Question 6: (1 point)
Solve.
−4w10w−6+3=610w−6
If there is no solution, enter “no solution”.
w= ____________
Question 7: (1 point)
Solve for x.
− 3t+3x=10
x= __________
Question 8: (1 point)
Solve for t.
2−s=4tj+5
If the expression for t is a rational expression, enter it as a single term in simplest form. For example, if the expression
is 3t−g,enter 3−gtt.
t=__________
Question 9: (1 point)
Solve for z.
x=y37− z
Enter the expression in simplest form.
z=
Question 10: (1 point)
Sophie earns a salary of $600per month for working 4hours a day. In May, Sophie worked additional hours at $16per
hour and earned $664for the month.
Write an equation to model this situation where tis the number of additional hours she worked in May.
__________
Find the number of additional hours she worked in May.
Additional hours = ____________
Question 11: (1 point)
A student's grade in a course is the average of 4 test grades and a final exam that is worth twice as much as each test.
Suppose a student has test grades of 90, 88, 88, and 92. Write an equation to model this situation where xis the
student's grade on the final exam and yis the student's average for the course.
__________
Then find the score they will need to receive on their final exam if they want to have a grade of 90 for the course.
Final exam score needed = ____________
Question 12: (1 point)
Suppose your average, after taking 3 quizzes, is 72 (out of 100). What must your average be on the next 5 quizzes to
increase your average to 77 out of 100?
Required average = ____________
Question 13: (1 point)
The product of two consecutive integers is 7less than the square of the smaller integer. Find the larger of the two
integers.
The larger of the two integers is ____________.
Question 14: (1 point)
Find the largest of three consecutive odd .
Similar to Math2 no restrictionLOYOLA JESUIT, ABUJA PAST QUESTIONS PAPERS maths PAPER 2 (20)
Operation “Blue Star” is the only event in the history of Independent India where the state went into war with its own people. Even after about 40 years it is not clear if it was culmination of states anger over people of the region, a political game of power or start of dictatorial chapter in the democratic setup.
The people of Punjab felt alienated from main stream due to denial of their just demands during a long democratic struggle since independence. As it happen all over the word, it led to militant struggle with great loss of lives of military, police and civilian personnel. Killing of Indira Gandhi and massacre of innocent Sikhs in Delhi and other India cities was also associated with this movement.
How to Make a Field invisible in Odoo 17Celine George
It is possible to hide or invisible some fields in odoo. Commonly using “invisible” attribute in the field definition to invisible the fields. This slide will show how to make a field invisible in odoo 17.
We all have good and bad thoughts from time to time and situation to situation. We are bombarded daily with spiraling thoughts(both negative and positive) creating all-consuming feel , making us difficult to manage with associated suffering. Good thoughts are like our Mob Signal (Positive thought) amidst noise(negative thought) in the atmosphere. Negative thoughts like noise outweigh positive thoughts. These thoughts often create unwanted confusion, trouble, stress and frustration in our mind as well as chaos in our physical world. Negative thoughts are also known as “distorted thinking”.
Model Attribute Check Company Auto PropertyCeline George
In Odoo, the multi-company feature allows you to manage multiple companies within a single Odoo database instance. Each company can have its own configurations while still sharing common resources such as products, customers, and suppliers.
Ethnobotany and Ethnopharmacology:
Ethnobotany in herbal drug evaluation,
Impact of Ethnobotany in traditional medicine,
New development in herbals,
Bio-prospecting tools for drug discovery,
Role of Ethnopharmacology in drug evaluation,
Reverse Pharmacology.
How to Split Bills in the Odoo 17 POS ModuleCeline George
Bills have a main role in point of sale procedure. It will help to track sales, handling payments and giving receipts to customers. Bill splitting also has an important role in POS. For example, If some friends come together for dinner and if they want to divide the bill then it is possible by POS bill splitting. This slide will show how to split bills in odoo 17 POS.
Instructions for Submissions thorugh G- Classroom.pptxJheel Barad
This presentation provides a briefing on how to upload submissions and documents in Google Classroom. It was prepared as part of an orientation for new Sainik School in-service teacher trainees. As a training officer, my goal is to ensure that you are comfortable and proficient with this essential tool for managing assignments and fostering student engagement.
Math2 no restrictionLOYOLA JESUIT, ABUJA PAST QUESTIONS PAPERS maths PAPER 2
1. 1. (a) Work out 13 – 4.005 (m) What is the product of 0.101 and 11.1?
Ans: _________________________ Ans: _________________________
(b) 0.32 2. Fill in the spaces in the Tables below. Some
have been done for you.
Ans: _________________________
FRACTIONS IN LOWEST TERMS
(c) 16 x 37
3 out of 6 1
2
Ans: _________________________
4 out of 12 1
3
(d) 456 + 12
10 out of 15
Ans: _________________________
16 out of 28
(e) 5 x 10 + 6 x 100 + 4
18 out of 24
Ans: _________________________
(f) 1 + 2 x (3 + 4)
FRACTIONS PERCENTAGES
Ans: _________________________
1/5
3 7
(g) +
5 20 ¼ 25%
Ans: _________________________ 30%
(h) 4
5
−2
4 60%
12 9
75%
Ans: _________________________
23
85
7 4
(i) x4
16 7
FRACTIONS DECIMALS
Ans: _________________________ 1
2 0.5
7 1 0.25
(j) 5 ÷1
9 3
0.1
Ans: _________________________
0.6
(k). 782 – 17
Ans: _________________________ 0.75
(l) 2.68 x 5.367 4
5
3. (a) How many minutes are there in 3 hours
Ans: _________________________
47 minutes?
Ans: _________________________
1 of 1
2. (b) How many seconds are there in one week? 11. Mama Osag’s lunchtime club is becoming
ever more popular. Every day one more person
Ans: _________________________ attends than the previous day. On the first day
of the club only one person was there. So far
4. Write down the next two numbers in the the sum of attendances for all the days is 66.
following pattern For how many days has the club been running?
(a) 25, 23, 21, 19, 17, ________, __________ Ans: _________________________
(b) 2, 5, 9, 14, 20, ________, __________ 12. If the following numbers are arranged in
numerical order, which one will be in the
(c) 1, 4, 9, 16, 25, ________, __________ middle?
5. The perimeter of a rectangular farm is 294 0.65, 2
3 , 0.7, 3/5, 0.6125
metres. What is the area of the farm if the
length is twice the width? Ans: _________________________
Ans: _________________________ 13. One portion of fish and chips costs N2.10.
Two portions of fish and chips, plus three
6. Find two numbers that add together to give portions of fish, chips and peas cost N11.70.
20 and multiply together to give 64. How much does one portion of peas cost?
Ans: _________________________
Ans: _________________________
7. The ages of 3 people added together amount
to 125 years. What did their ages added 14. A snail moves 2 millimeters every second.
together amount to 5 years ago? How many centimeters will it move in one
minute?
Ans: _________________________
Ans: _________________________
8. If three is added to a certain number, and
the result is then multiplied by 7, the answer is 15. The table below gives the ages of a group of
49. What is the number? pupils:
Ans: _________________________ Age (years) 5 6 7 8 9 10 11
No. of Pupils 2 0 1 3 4 3 2
9. In an election 18000 people voted out of a
possible 30000. What percentage of the people (i) How many pupils were in the group?
voted?
Ans: _________________________
Ans: _________________________
(ii) Which of the ages has the highest number of
10. A frog in training for the “Frog Olympics” is pupils?
doing warm-up jumps. Each jump is twice as far
as the previous jump. His first jump is 10 Ans: _________________________
centimeters long. How many jumps must he do
to jump more than five meters in total? (iii) How many of the pupils are below 7 years?
Ans: _________________________
Ans: _________________________
2 of 2
3. (iv) If the sum of the ages of the pupils is 129, How many lunches will the school prepare
find their average age. during the ten-week spring term?
Ans: _________________________ Ans: _________________________
(v) Find the average age of those that are more 21. A radio play begins at nine fifty and lasts for
than 6 years to one place of decimal. one hour and thirty-five minutes. At what time
does it end?
Ans: _________________________
16. Toyin has left his bicycle at his friend Ans: _________________________
Shehu’s house overnight. Shehu’s house is 15 22. Ayo cycles at an average speed of twenty-
kilometres away from where Toyin lives. The four kilometers per hour for one hour and
next morning, Toyin’s mother drove him to fifteen minutes. How far does he travel?
Shehu’s house in her car traveling at an average
speed of 50kmph. He then cycled on to school Ans: _________________________
which is 5 kilometres from Shehu’s house at an
average speed of 8kmph. 23. Itohan has N5.00 at the beginning of the
week. During the week she spends N1.20 on a
(i) Calculate the time taken for the part of the birthday card, 64k on some sweets and N3.60
journey by car. on a visit to the cinema and receives her pocket
money.
Ans: _________________________
(i) How much money did she spend?
(ii) Calculate the time taken for the part of the
journey by bicycle. Ans: _________________________
Ans: _________________________ (ii) If she has N2.06 at the end of the week,
how much pocket money did she receive?
(iii) Calculate the average speed for the whole
trip. Ans: _________________________
Ans: _________________________ (iii) If she received N3.00 each week and
wanted to buy a pair of shoes costing N42.00,
17. Eve is saving up to buy a tennis racket how many weeks would she need to save all her
which costs N18. She saves 75k each week. pocket money?
How many weeks will it take her to save enough
money? Ans: _________________________
Ans: _________________________ 24. Find the missing digit if 758_ is exactly
divisible by 6
18. A crate holds 18 bottles. How many crates
are needed to hold 666 bottles? Ans: _________________________
Ans: _________________________ 25. Neka gets 38 50 in an English test, 6 20 in a
Math test and 79% in a science test.
19. Ali earns N8.00 an hour. How much would
he earn for 15½ hours work? (a) In which subject did he do best?
Ans: _________________________ Ans: _________________________
20. A school prepares four hundred lunches
every day for six days each week in term time.
3 of 3
4. (b) In which subject did he do worst? Following the discovery of other sources from
overseas of the man’s wealth, and following the
Ans: _________________________ directives of the will the youngest child got a
total of N5,300,000.00
26. It is well known that Mike can clear a
farmland in 30 days while Chika would complete (c) How much money was left by the father?
the work in 20days.
Ans: _________________________
(a) What fraction of the work can be done by
each man in one day? 28. The diagram below shows the plan of a
garden with the lengths marked in metres.
Ans: _________________________ 13
(b) How long does it take to complete the job if
two men work together on the farmland? 5 Lawn
Ans: _________________________
9
(c) If a sum of N50,000.00 is allocated for the
Path
job, how much should each man be paid if
payment is proportional to amount of work
2 Pond
done?
Ans: _________________________ 5 6
(d) If Mike had work alone for 5 days before (i) Find the area of the Pond.
Chika joined him, how much longer does it take
to complete the job? Ans: _________________________
Ans: _________________________ (ii) Find the area of the lawn.
27. A man’s total wealth in the country was Ans: _________________________
known to be N8,000,000.00 At his death his
eldest son insisted that the money be shared in (iii) Find the perimeter of the path.
the ratio of 4:3:2:1 in order of the seniority of
the children. Ans: _________________________
(a) Under this plan how much does the 29. (i) An individual carton of orange juice is a
youngest child inherit? rectangular cuboid 5cm long, 3cm wide and 8cm
high. Find the volume of juice that it contains.
Ans: _________________________
Ans: _________________________
However, the father’s will was discovered and it
stated that N800,000.00 be set aside for the (ii) A large carton of juice is also a cuboid, and
education of the youngest child and the rest holds 1000cm3 of liquid. It is 10cm long and
shared equally among the children. 8cm wide. Find its height.
Ans: _________________________ Ans: _________________________
(b) How much will the youngest child now (iii) A glass holds 150cm3 of liquid. How many
inherit? full glasses can be served from a large carton?
Ans: _________________________ Ans: _________________________
4 of 4
5. 30. Korede normally walks at a steady pace to 37. Kunle has a part time job which pays N6.75
school, covering 3 kilometers in 45 minutes. per hour. What is his total earning if he works 2
One day she walked for one kilometer and then hours on Monday, 3 hours on Tuesday, 4 hours
a family friend gave her a ride in her car for the on Wednesday, 5 hours on Thursday and 6
remaining distance to the school. If she rode in hours on Friday?
the car for only 5 minutes, how long did it take
her to get to school that day? Ans: _________________________
Ans: _________________________ 38. Place the numbers 1 to 11 in the circles so
that each line of three circles adds up to 18.
31. If the shaded rectangle is 9 cm by 3 cm and
the large rectangle is 12 cm by 5 cm, what
percentage of the large rectangle is shaded?
Ans: _________________________
32. February 27, 2006 is a Wednesday. What is
the date of the following Wednesday?
Ans: _________________________
39.
33. Ire departs on a train at 10:43 p.m. If the
trip is scheduled to take 5 hours and 27
minutes, when may he plan on arriving at his
destination?
Ans: _________________________
34. Osato has 270 Naira and wishes to purchase
ten oranges at 2 for N15, six apples at 2 for N55
and as many bananas as she can. If bananas
cost N5 each, how many bananas can she buy?
Ans: _________________________
35. A pot is 1 2 full of water. When 12 litres is
added, it is 3 4 full. How many litres will the pot
hold when it is completely full?
By following the arrows only, write down
Ans: _________________________
which route will take you from 0 to 50?
36. 42 is an example of a number which is
divisible exactly by three different prime Write down the route.
numbers; 2, 3, and 7.
Ans: _________________________
Write down two other whole numbers between
1 and 75, which are divisible by exactly three
different prime numbers.
Ans: _________________________
5 of 5
6. 40. Write a number in each circle so that the 42.
two numbers in the circles at the ends of each
line add to the number, which is written on that 70
line.
60
50
40
Points
27
30
33 30
20
10
46 43
0
A B C D E F
49
Group
41. Lola is making a series of patterns with tiles. (a) On the bar graph above Group ______
scored 20 points more than Group ______ and
Pattern 1 Pattern 2 Pattern 3
10 points less than Group C.
(b) By how many points is Group D higher than
Group F?
Ans: _________________________________
(c) Write down the Group whose score is six
times the score by Group F.
Ans: _________________________________
1 Tile 5 Tiles 9 Tiles
(d) Write down the total score of Groups A and
B.
How many tiles would Lola need for pattern 6?
Ans: _________________________________
Ans: _________________________
(e) If the points scored by Groups B and F are
added together and the result is subtracted
from points scored by Group E and then added
to Points scored by Group A. Write down the
total points now scored by Group A.
Ans: _________________________________
6 of 6