5 General Equilibrium 2 20 points The utility for consume.pdf
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5. General Equilibrium 2 (20 points) The utility for consumer 1 and 2 are: U1(x11,x12)=A[(x11)p+(x 12)p]1/p U2(x21,x22)=B[(x21)b+(x22)6]1/6 a. Characterize the Pareto efficient allocation and contract curve (10 points). b. Characterize the competitive equilibrium if W1=(3,0) and W2=(0,4) (10 points)..
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![5. General Equilibrium 2 (20 points) The utility for consumer 1 and 2 are: U1(x11,x12)=A[(x11)p+(x
12)p]1/p U2(x21,x22)=B[(x21)b+(x22)6]1/6 a. Characterize the Pareto efficient allocation and
contract curve (10 points). b. Characterize the competitive equilibrium if W1=(3,0) and W2=(0,4)
(10 points).](https://image.slidesharecdn.com/5generalequilibrium220pointstheutilityforconsume-230321044015-d1b718e9/85/5-General-Equilibrium-2-20-points-The-utility-for-consume-pdf-1-320.jpg)
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refer to: a. Metacentric b. Submetracentric c. Acrocentric d. Telocentric 47. Understand the
importance of banding patterns in cytogenetics.
5 How many zeros does the function fxx15x3 have What are.pdf
5 How many zeros does the function f(x)=x15x3 have? What are they? Describe the behavior of
Newton's method applied to this function if the initial guess is (a) 0.5 (b) 0.75 (c) 0.2.
5 General Equilibrium 2 20 points The utility for consum.pdf
5. General Equilibrium 2 ( 20 points) The utility for consumer 1 and 2 are: U1(x11,x12)=A[(x11)p+(
x12)p]1/pU2(x21,x22)=B[(x21)b+(x22)b]1/b a. Characterize the Pareto efficient allocation and
contract curve ( 10 points). b. Characterize the competitive equilibrium if W1=(3,0) and W2=(0,4)(
10 points)..
46 Find the sampling distributions of Y1 and Yn for random .pdf
46. Find the sampling distributions of Y1 and Yn for random samples of size n from a continuous
uniform population with =0 and =1. 48. Find the mean and the variance of the sampling distribution
of Y1 for random samples of size n from the population of Exercise 46..
46 In the open ocean tsunami waves are difficult to detec.pdf
46/
In the open ocean, tsunami waves are difficult to detect. They move at very high velocities and
have _____________________.
Group of answer choices
long wavelengths and long amplitudes
short wavelengths and bad attitudes
short wavelengths and short amplitudes
short wavelengths and long amplitudes
long wavelengths and short amplitudes.
5 Identify the four possible gametes produced by the follow.pdf
5. Identify the four possible gametes produced by the following individuals (S = smooth, s =
wrinkled):
a. YY Ss: YS, Ys, YS, and Ys
b. Yy Ss: YS, Ys, yS, and ys
c. Create a Punnett square using these gametes as P1 and determine the genotypes of the F1. d.
What are the phenotypes? What is the ratio of those phenotypes?.
45 Please explain in steps so I may be able to follow and l.pdf
4.5 Please explain in steps so I may be able to follow and learn from it.
5. Suppose (X,Y)N(0,I) where I=[1001]. What is the joint distribution of the random variable (X2+Y
2X,X2+Y2Y)? First write R code that does this empirically - do this for various values of n until you
get a hypothesis. Then prove your guess is correct. Hint: polar coordinates may be helpful..
5 From Chapter 5 Binomial and Poisson Discrete Probability.pdf
5. From Chapter 5: Binomial and Poisson Discrete Probability Distributions Suppose that a KSU
professor says he bets that less than half of KSU students have jobs. You take a random of twenty
KSU students and find that 16 of them have jobs. What is the probability that you would find
exactly 16 out of twenty have jobs if the .50 conjectured by the professor was correct? What is the
probability that you would find 16 or more have jobs? What will you say to the professor?.
40 A patient was admitted to the hospital with chronic obst.pdf
40. A patient was admitted to the hospital with chronic obstructive pulmonary disease. His PO2
was 55 and PCO2 was 65. Oxygen was ordered via mask. One hour after the oxygen was started,
the nurse finds the patient with no respiration or pulse. Explain why the patient stopped breathing
(3).
4 XOR operation and Stream Cipher 1 Suppose that you have.pdf
4. XOR operation and Stream Cipher (1) Suppose that you have a plaintext in the binary format
0100001101011010 0101011001001100 . The key to used is hide =
011010000110100101100100 01100101. Please encrypt the plaintext using Stream Cipher, i.e.,
simply used the XOR operation. (2) Try to recover the plaintext using the ciphertext, l.e. apply
XOR operations on the key and the ciphertext, and check whether you recover the plaintext
exactly..
5 F the distribution function of a random variable X is g.pdf
5. F, the distribution function of a random variable X, is given by F(t)=0(1/4)t+1/41/2(1/12)t+7/121t
<11t<00t<11t<2t2 (a) Sketch the graph of F. (b) Calculate the following quantities: P(X<1),P(X=1),
P(1X<2), P(X>1/2),P(X=3/2), and P(1<X6)..
5 During 2017 some Fed officials were concerned about pote.pdf
5. During 2017, some Fed officials were concerned about potential increases to expected inflation.
They wanted to find a way to fight it. Raising interest rates was a policy under consideration. i) If
the public revised their expectations about future inflation upwards, would that affect the short run
aggregate supply curve? How and why? 10 pts. ii) Use the aggregate demand and supply diagram
to illustrate your answer.10pts..
5 Define the following almost Fibonacci recurrence Gn01G.pdf
5. Define the following (almost Fibonacci) recurrence Gn=01Gn1+Gn2+1forn=0forn=1forn2 Find
the values of G0,G1,,G10. Express Gn as a function of Fibonacci numbers. Prove that your
expression for Gn is correct for all n0..
5 Doreen has a utility function Uxy2x+3y The price of .pdf
5. Doreen has a utility function U(x,y)=2x+3y. The price of good x is $3, and the price of good y is
$4. If Doreen's income is $120, how many units of good x would she consume if she chose the
bundle that maximizes her utility subject to her budget constraint? a. 0 b. 10 c. 30 d. 40 e. None of
the above.
5 Consider the following C statement B1000A2000B300.pdf
5. Consider the following C statement. B[1000]=A[2000](B[3000]+g) Assume that the variables f
and g are assigned to registers $s0 and $s1 respectively. Assume that the base address of the
arrays A and B are in registers $s2 and $s3 respectively. a. Convert into MIPS code. Show your
work. b. Now convert into machine code. Show your work by choosing the correct formats and
filling the fields. (Represent it in binary, not hex.).
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