The probability intensity function and function are integrated thye random variable with normal distrubition W. normal distribution probability density. function integral equals 1. a)x = ( w - µ ) / a the accuracy of the statement below, using the equality show. b) Verify that the following statement is true. c) show that the integral equals 1 by typing the integral in p

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Chapter1: Combinatorial Analysis
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1-)The probability intensity function and function are integrated thye random variable with normal distrubition W. normal distribution probability density. function integral equals 1.

a)x = ( w - µ ) / a the accuracy of the statement below, using the equality show.

b) Verify that the following statement is true.

c) show that the integral equals 1 by typing the integral in polar coordinates I2

V2ng?) e-(w-µ)²/20² dw = 1
The probability intensity function and function are integrated thye random variable with normal
1-
distrubition W. normal distribution probability density. function integral equals 1.
+00
|
1
fw (w) dw =
=
e-(w-u)²/202
dw = 1
2no2
08.
8,
a)x = ( w - u) /a the accuracy of the statement below, using the equality show.
www
e-x² /2 dx
2T
b) Verify that the following statement is true.
+00
1
12 =
e-x+y?)/2dxdy
%3D
8
c) show that the integral equals 1 by typing the integral in polar coordinates 12
Transcribed Image Text:V2ng?) e-(w-µ)²/20² dw = 1 The probability intensity function and function are integrated thye random variable with normal 1- distrubition W. normal distribution probability density. function integral equals 1. +00 | 1 fw (w) dw = = e-(w-u)²/202 dw = 1 2no2 08. 8, a)x = ( w - u) /a the accuracy of the statement below, using the equality show. www e-x² /2 dx 2T b) Verify that the following statement is true. +00 1 12 = e-x+y?)/2dxdy %3D 8 c) show that the integral equals 1 by typing the integral in polar coordinates 12
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