Suppose two distributions with the following characteristics are given.Distribution ADistribution BH=45,600o = 6,808p= 32.80O = 4.95If a value from distribution A is 53,200 and a value from distribution B is 36.0, convert each value to a standardized z-value and indicate which one is relatively closer toits respective mean.Choose the correct answer below.O A. The value from distribution A is relatively closer to its mean because its corresponding z-value is smaller than the z-value corresponding to the value fromdistribution B.O B. The value from distribution B is relatively closer to its mean because its corresponding z-value is larger than the z-value corresponding to the value fromdistribution A.OC. The value from distribution A is relatively closer to its mean because its corresponding z-value is larger than the z-value corresponding to the value fromdistribution B.O D. The value from distribution B is relatively closer to its mean because its corresponding z-value is smaller than the z-value corresponding to the value fromdistribution A.

The z score for A: For the z score of 1.12, and it is positive, it can be said that the score/data…

Suppose two distributions with the following characteristics are given. Distribution A u=45,600 o = 6,808 Distribution B H= 32.80 O= 4.95 If a value from distribution A is 53,200 and a value from distribution B is 36.0, convert each value to a standardized z-value an its respective mean. Choose the correct answer below. O A. The value from distribution A is relatively closer to its mean because its corresponding z-value is smaller than the z-va distribution B. O B. The value from distribution B is relatively closer to its mean because its corresponding z-value is larger than the z-vall distribution A. O C. The value from distribution A is relatively closer to its mean because its corresponding z-value is larger than the z-val distribution B.

Suppose two distributions with the following characteristics are given. Distribution A u=45,600 o = 6,808 Distribution B H= 32.80 O= 4.95 If a value from distribution A is 53,200 and a value from distribution B is 36.0, convert each value to a standardized z-value an its respective mean. Choose the correct answer below. O A. The value from distribution A is relatively closer to its mean because its corresponding z-value is smaller than the z-va distribution B. O B. The value from distribution B is relatively closer to its mean because its corresponding z-value is larger than the z-vall distribution A. O C. The value from distribution A is relatively closer to its mean because its corresponding z-value is larger than the z-val distribution B.

MATLAB: An Introduction with Applications

6th Edition

ISBN:9781119256830

Author:Amos Gilat

Publisher:Amos Gilat

Chapter1: Starting With Matlab

Section: Chapter Questions

Problem 1P

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Concept explainers

Estimation

A new framework of data analysis where the new statistical methods are used for interpreting the results and analyzing the data is known as estimation in statistics.

Question

Suppose two distributions with the following characteristics are given.
Distribution A
Distribution B
H=45,600
o = 6,808
p= 32.80
O = 4.95
If a value from distribution A is 53,200 and a value from distribution B is 36.0, convert each value to a standardized z-value and indicate which one is relatively closer to
its respective mean.
Choose the correct answer below.
O A. The value from distribution A is relatively closer to its mean because its corresponding z-value is smaller than the z-value corresponding to the value from
distribution B.
O B. The value from distribution B is relatively closer to its mean because its corresponding z-value is larger than the z-value corresponding to the value from
distribution A.
OC. The value from distribution A is relatively closer to its mean because its corresponding z-value is larger than the z-value corresponding to the value from
distribution B.
O D. The value from distribution B is relatively closer to its mean because its corresponding z-value is smaller than the z-value corresponding to the value from
distribution A.

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