After 37, 786 is removed solve. All data entries to use for calculations are listed in the Excel photo. 11555.16With the value removed, find s. (Enter your answer rounded to three decimal places.)With the value removed, find r. (Enter your answer rounded to three decimal places.)Using the software of your choice, find the P-value. (Enter your answer rounded to four decimal places.)P%3DPublisher WH FreemanQuestion Source: Moore, The Basic Practice Of Statistics, &eCop

x x-x (x-x)2 28408 16852.84 284018216.1 10084 -1471.16 2164311.746 15931 4375.84 19147975.71…

Answered: 11555.16 With the value removed, find…

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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After 37, 786 is removed solve. All data entries to use for calculations are listed in the Excel photo.

11555.16
With the value removed, find s. (Enter your answer rounded to three decimal places.)
With the value removed, find r. (Enter your answer rounded to three decimal places.)
Using the software of your choice, find the P-value. (Enter your answer rounded to four decimal places.)
P%3D
Publisher WH Freeman
Question Source: Moore, The Basic Practice Of Statistics, &e
Cop

Expert Solution

Step 1

x	$x - x$	${(x - x)}^{2}$
28408	16852.84	284018216.1
10084	-1471.16	2164311.746
15931	4375.84	19147975.71
21688	10132.84	102674446.5
10575	-980.16	960713.6256
12880	1324.84	1755201.026
11071	-484.16	234410.9056
17799	6243.84	38985537.95
13182	1626.84	2646608.386
8918	-2637.16	6954612.866
6495	-5060.16	25605219.23
8153	-3402.16	11574692.67
7015	-4540.16	20613052.83
4429	-7126.16	50782156.35
10054	-1501.16	2253481.346
3998	-7557.16	57110667.27
12639	1083.84	1174709.146
10974	-581.16	337746.9456
5255	-6300.16	39692016.03
Total 219548		668685776.5

where
$\begin{array}{rcl} x & = & \frac{\sum_{}^{} x}{n} \\ = & \frac{219548}{19} \\ = & 11555.16 \end{array}$

Step 2

b)
The standard deviation is
$\begin{array}{rcl} s & = & \sqrt{\frac{\sum_{}^{} {(x - x)}^{2}}{n - 1}} \\ = & \sqrt{\frac{668685776.5}{19 - 1}} \\ = & \sqrt{\frac{668685776.5}{18}} \\ = & \sqrt{37149209.8} \\ = & 6095.015 \end{array}$

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