For the following situation, find the mean and standard deviation of the population. List all samples (with replacement) of the given size from that population and find the mean of each. Find the mean and standard deviation of the sampling distribution and compare them with the mean and standard deviation of the population. The word counts of five essays are 500, 621, 549, 609, and 572. Use sample size of 2. O The mean of the population is 570.2. (Round to two decimal places as needed.) The standard deviation of the population is. (Round to two decimal places as needed.) Identify all samples of size 2 with the correct accompanying means below. O A. 572, 621, x= 596.5 O B. 500, 609, x= 554.5 O c. 572, 632, x = 602 O D. 572, 549, x= 560.5 O E. 549, 609, x= 579 OF. 549, 621, x = 585 O G. 621, 572, x= 596.5 O H. 549, 549, x = 549 O1. 609, 572, x = 590.5 O J. 572, 572, x = 572 O K. 609, 549, x= 579 OL. 609, 621, x = 615 O M. 609, 609, x = 609 ON. 500, 621, x= 560.5 O o. 572, 609, x= 590.5 O P. 621, 500, x= 560.5 O Q. 500, 572, x= 536 O R. 609, 621, x= 550.5 O s. 549, 500, x = 524.5 OT. 500, 549, x= 524.5 O U. 572, 500, x= 536 Ov. 621, 609, x= 615 OW. 621, 549, x= 585 O X. 500, 500, x = 500 O Y. 621, 621, x= 621 O z. 609, 500, x= 554.5 549, 572, x= 560.5

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For the following situation, find the mean and standard deviation of the population. List all samples (with replacement) of the given size from that population and find the mean of each. Find the mean and standard deviation of the sampling
distribution and compare them with the mean and standard deviation of the population.
The word counts of five essays are 500, 621, 549, 609, and 572. Use a sample size of 2. O
The mean of the population is 570.2
(Round to two decimal places as needed.)
The standard deviation of the population is
(Round to two decimal places as needed.)
Identify all samples of size 2 with the correct accompanying means below.
А. 572, 621, х%3D 596.5
В. 500, 609, х%3D 554.5
С. 572, 632, х%3D 602
D. 572, 549, x= 560.5
E. 549, 609, x= 579
O F.
549, 621, x = 585
G. 621, 572, x = 596.5
Н. 549, 549, х %3D 549
I.
609, 572, x= 590.5
J. 572, 572, x= 572
K. 609, 549, x = 579
L. 609, 621, x = 615
M. 609, 609, x = 609
N. 500, 621, x = 560.5
О. 572, 609, х%3D 590.5
Р.
621, 500, x= 560.5
Q. 500, 572, х%3D 536
R. 609, 621, x = 550.5
S. 549, 500, x = 524.5
T. 500, 549, x = 524.5
0. 572, 500, х%3D 536
V. 621, 609, x = 615
W. 621, 549, x = 585
Х. 500, 500, х%3D 500
Y. 621, 621, x = 621
Z. 609, 500, x = 554.5
O. 549, 572, x= 560.5
O O
Transcribed Image Text:For the following situation, find the mean and standard deviation of the population. List all samples (with replacement) of the given size from that population and find the mean of each. Find the mean and standard deviation of the sampling distribution and compare them with the mean and standard deviation of the population. The word counts of five essays are 500, 621, 549, 609, and 572. Use a sample size of 2. O The mean of the population is 570.2 (Round to two decimal places as needed.) The standard deviation of the population is (Round to two decimal places as needed.) Identify all samples of size 2 with the correct accompanying means below. А. 572, 621, х%3D 596.5 В. 500, 609, х%3D 554.5 С. 572, 632, х%3D 602 D. 572, 549, x= 560.5 E. 549, 609, x= 579 O F. 549, 621, x = 585 G. 621, 572, x = 596.5 Н. 549, 549, х %3D 549 I. 609, 572, x= 590.5 J. 572, 572, x= 572 K. 609, 549, x = 579 L. 609, 621, x = 615 M. 609, 609, x = 609 N. 500, 621, x = 560.5 О. 572, 609, х%3D 590.5 Р. 621, 500, x= 560.5 Q. 500, 572, х%3D 536 R. 609, 621, x = 550.5 S. 549, 500, x = 524.5 T. 500, 549, x = 524.5 0. 572, 500, х%3D 536 V. 621, 609, x = 615 W. 621, 549, x = 585 Х. 500, 500, х%3D 500 Y. 621, 621, x = 621 Z. 609, 500, x = 554.5 O. 549, 572, x= 560.5 O O
For the following situation, find the mean and standard deviation of the population. List all samples (with replacement) of the given size from that population and find the mean of each. Find the mean and standard deviation of the sampling
distribution and compare them with the mean and standard deviation of the population.
The word counts of five essays are 500, 621, 549, 609, and 572. Use a sample size of 2. 9
UZT, JU0, A-J00.J
J00, UI, ^ - JU0
000, UZ T, ^ - JU0.J
S. 549, 500, х%3D524.5
T. 500, 549, x = 524.5
%3D
U. 572, 500, x= 536
V. 621, 609, x = 615
W. 621, 549, x = 585
Х. 500, 500,
= 500
Y. 621, 621, x = 621
Z.
609, 500, x = 554.5
OI: 549, 572, x= 560.5
The mean of the sampling distribution is
(Round to two decimal places as needed.)
The standard deviation of the sampling distribution is
(Round to two decimal places as needed.)
Choose the correct comparison of the population and sampling distribution below.
O A. The means are not equal and the standard deviation of the sampling distribution is larger.
B. The means and standard deviations are equal.
C. The means are equal but the standard deviation of the sampling distribution is larger.
D. The means are not equal and the standard deviation of the sampling distribution is smaller.
E. The means are equal but the standard deviation of the sampling distribution is smaller.
Transcribed Image Text:For the following situation, find the mean and standard deviation of the population. List all samples (with replacement) of the given size from that population and find the mean of each. Find the mean and standard deviation of the sampling distribution and compare them with the mean and standard deviation of the population. The word counts of five essays are 500, 621, 549, 609, and 572. Use a sample size of 2. 9 UZT, JU0, A-J00.J J00, UI, ^ - JU0 000, UZ T, ^ - JU0.J S. 549, 500, х%3D524.5 T. 500, 549, x = 524.5 %3D U. 572, 500, x= 536 V. 621, 609, x = 615 W. 621, 549, x = 585 Х. 500, 500, = 500 Y. 621, 621, x = 621 Z. 609, 500, x = 554.5 OI: 549, 572, x= 560.5 The mean of the sampling distribution is (Round to two decimal places as needed.) The standard deviation of the sampling distribution is (Round to two decimal places as needed.) Choose the correct comparison of the population and sampling distribution below. O A. The means are not equal and the standard deviation of the sampling distribution is larger. B. The means and standard deviations are equal. C. The means are equal but the standard deviation of the sampling distribution is larger. D. The means are not equal and the standard deviation of the sampling distribution is smaller. E. The means are equal but the standard deviation of the sampling distribution is smaller.
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