Approximate the normal probability with an error of less than 0.0001, where the probability is given by (Round your answer to four decimal places.) 1 b VZπ e-x²/12 dx 2п P(a < x < b) = 1 1 = √ Le 2πT P(0 < x < 1) = e-x²/2 dx x 1 4 a b 7 2πT (x) = -√2/2² -32²12² n = 0 (-1)" 2n! (2n+1) = 0.3413 X
Approximate the normal probability with an error of less than 0.0001, where the probability is given by (Round your answer to four decimal places.) 1 b VZπ e-x²/12 dx 2п P(a < x < b) = 1 1 = √ Le 2πT P(0 < x < 1) = e-x²/2 dx x 1 4 a b 7 2πT (x) = -√2/2² -32²12² n = 0 (-1)" 2n! (2n+1) = 0.3413 X
A First Course in Probability (10th Edition)
10th Edition
ISBN:9780134753119
Author:Sheldon Ross
Publisher:Sheldon Ross
Chapter1: Combinatorial Analysis
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Problem 1.1P: a. How many different 7-place license plates are possible if the first 2 places are for letters and...
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
Transcribed Image Text:Approximate the normal probability with an error of less than 0.0001, where the probability is given by
(Round your answer to four decimal places.)
1
b
VZπ
e-x²/12 dx
2п
P(a < x < b)
=
1
1
= √ Le
2πT
P(0 < x < 1) =
e-x²/2 dx x
1 4
a b
7
2πT
(x) = -√2/2² -32²12²
n = 0
(-1)"
2n! (2n+1)
= 0.3413
X
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