40 multiple choice questions of Econ
For questions 1-3:
Using the standard normal distribution table, compute the following probabilities:
P( Z ≥ 1.8) is:
.0359
.0062
.4938
.4641
Question 2 0.5 pts
P(Z ≤ 1.5) is:
.8750
.9599
.9332
.9938
Question 3 0.5 pts
P(1.34 ≤ Z ≤ 2.72) is:
.0868
.0476
.8746
.0309
Question 4 0.5 pts
Questions 4-6 are based on the following information:
Given that X ~N(μ=20, σ=5) compute the following probabilities:
P(X ≥ 25) is:
.5713
.1587
.3413
.2456
Question 5 0.5 pts
P(18 ≤ X ≤ 30) is:
.3218
.4332
.4632
.6326
Question 6 0.5 pts
P(X ≤ 20) is:
.347
.000
.500
.208
Question 7 0.5 pts
Questions 7-9 are based on the following information:
Scores on an achievement test are known to follow a normal distribution with mean 420 and standard deviation 80.
7. For a randomly chosen student taking the test, what is the probability of a score between 400 and 480?
.9772
.3862
.3721
.8413
Question 8 0.5 pts
What is the probability of a score that exceeds 340?
.9482
.6343
.8413
.9987
Question 9 0.5 pts
What is the probability of a score less than 300?
.0668
.0146
.4843
.8234
Question 10 0.5 pts
Using the normal distribution table find Z0 such that:
P( Z ≥ Z0 ) = .025
1.64
1.96
2.57
1.87
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Question 11 0.5 pts
P(-Z0 ≤ Z ≤ Z0) = .88
1.29
2.11
2.18
1.56
Question 12 0.5 pts
P(Z ≤ Z0) = .9868
1.96
-1.64
2.17
2.22
Question 13 0.5 pts
The random sample X is normally distributed with mean 40 and standard deviation 16. If n=256, compute the following probabilities:
13. P(x with bar on top ≥ 42) is:
.4938
.0062
.4772
.0228
Question 14 0.5 pts
P(37 ≤ x with bar on top ≤ 39) is:
.1574
.6286
.3413
.6826
Question 15 0.5 pts
P(x with bar on top ≥ 38) is:
.9772
.4772
.6038
.5080
Question 16 0.5 pts
Questions 16-18 are based on the following information:
A sample of n=400 observations is drawn from a population with mean μ=1,000 and σ=400. Find the following probabilities:
16. P(x with bar on top ≤1030) is:
.8405
.9772
.3896
.9332
Question 17 0.5 pts
P(960≤ x with bar on top ≤1020) is:
.8406
.8400
.8185
.1574
Question 18 0.5 pts
P(x with bar on top ≥ 1060) is:
.0567
.0023
.4356
.0013
Question 19 0.5 pts
Questions 19-22 are based on the following information
Given a population with three observations: 2, 4, and 6
19. The population mean μ of the observations is:
6
4
3
2
Question 20 0.5 pts
The population variance, Var(X)=σ2 of the observations is:
1/3
3/4
8/3
4/3
Question 21 0.5 pts
If a sample of n=2 data set is selected from this population of data, the mean of the sampling distribution of x with bar on top , that is E(x with bar on top) is:
7
6
3
4
Question 22 0.5 pts
If a sample of n=2 data set is selected from this population of data, the variance of the sampling distribution of x with bar on top, that is Var(x with bar on top) is:
1/3
2/3
4/3
8/3
Question 23 0.5 pts
The entire group of persons, places or items that we want to collect observations from is known as:
population
sample space
frame
sample
Question 24 0.5 pts
A sample wherein all items in a population have the same chance of being selected for inclusion in the sample is:
a random sample
a good sample
a population sample
a cluster sample
Question 25 0.5 pts
A sampling distribution of the sample statistic x with bar on top is:
a random sampling of x with bar on top
a probability distribution of x with bar on top
a population sampling of x with bar on top
a population distribution of x with bar on top
Question 26 0.5 pts
Questions 26-29 are based on the following information:
Scores of the first test in Econ 261 follow a normal distribution with mean 70 and standard deviation 5. Compute the following probabilities.
26. P(X≥60) is:
.9862
.9772
.0228
.1325
Question 27 0.5 pts
P(X≤85) is:
.6343
.4987
.9987
.9482
Question 28 0.5 pts
P(65 ≤ X ≤ 80) is:
.7843
.8185
.9146
.8234
Question 29 0.5 pts
P(X≤75) is:
.9482
.8413
.6343
.9987
Question 30 0.5 pts
Random samples of size 1600 are taken from a population whose mean is μ=120 and standard deviation σ=40. The mean and standard error of the sample mean (x with bar on top) are respectively:
(180, 102)
(120, 1)
(120, 2)
(40, 120)
Question 31 0.5 pts
For questions 31-38:
Using the standard normal distribution table, compute the following probabilities:
P( Z ≥ 1.65) is:
.4641
.0344
.0062
.0495
Question 32 0.5 pts
P(Z ≤ 2.34) is:
.8750
.9599
.9904
.9332
Question 33 0.5 pts
P(1.34 ≤ Z ≤ 2.72) is:
.0868
.8746
.0476
.0309
Question 34 0.5 pts
P( Z ≥ - 1.65) is:
.9713
.9505
.2456
.1587
Question 35 0.5 pts
P(-3 ≤ Z ≤ - 1.75) is:
.4332
.0388
.4632
.6218
Question 36 0.5 pts
P(Z ≤ 0) is:
.208
.347
.500
.000
Question 37 0.5 pts
P(-1.56 ≤ Z ≤ 0) is:
.4406
.1945
.3863
.9772
Question 38 0.5 pts
P(Z ≤ -1.35) is:
.1940
.3806
.3721
.0885
Question 39 0.5 pts
Random samples of size 100 are taken from a population whose mean is μ=70 and standard deviation σ=25. The mean and standard error of the sample mean (x with bar on top), respectively, are:
70 and 2.5
40 and 2.5
70 and 1
30 and 20
The standard deviation of x with bar on top is called:
the mean deviation of x with bar on top
the standard deviation of X
B. the standard deviation of the population
the standard error of x with bar on top