Fill in the blank by using drag and drop one of the following answers (some options will not be used): Part 1: Given that Z is a standard normal random variable, compute the following probabilities: a) P(Z < 2.2) = b) P(Z >-0.6) = c) P(Z <-2.36) = d) P(Z s ) = 0.6179 Part 2: The Italian National Bank is reviewing its current account service charges and interest payment procedures. The average daily balance is Normally distributed, with a mean of £490 and a standard deviation of £110, according to the bank. The probability of current users having more than £732 in their accounts is The probability of current users having between £424 and £523 in their accounts is 0.9495 -2.44 0.8849 0.9861 0.7257 0.0091 0.9357 0.3 0.0505 0.8776 0.3436 0.9448 0.0139
Fill in the blank by using drag and drop one of the following answers (some options will not be used): Part 1: Given that Z is a standard normal random variable, compute the following probabilities: a) P(Z < 2.2) = b) P(Z >-0.6) = c) P(Z <-2.36) = d) P(Z s ) = 0.6179 Part 2: The Italian National Bank is reviewing its current account service charges and interest payment procedures. The average daily balance is Normally distributed, with a mean of £490 and a standard deviation of £110, according to the bank. The probability of current users having more than £732 in their accounts is The probability of current users having between £424 and £523 in their accounts is 0.9495 -2.44 0.8849 0.9861 0.7257 0.0091 0.9357 0.3 0.0505 0.8776 0.3436 0.9448 0.0139
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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Transcribed Image Text:Fill in the blank by using drag and drop one of the following answers (some options will not be used):
Part 1: Given that Z is a standard normal random variable, compute the following probabilities:
a) P(Z ≤ 2.2) =
b) P(Z >-0.6) =
c) P(Z < -2.36)
=
d) P(Z <
) = 0.6179
Part 2: The Italian National Bank is reviewing its current account service charges and interest payment
procedures. The average daily balance is Normally distributed, with a mean of £490 and a standard
deviation of £110, according to the bank.
The probability of current users having more than £732 in their accounts is
The probability of current users having between £424 and £523 in their accounts is
0.9495 -2.44 0.8849 0.9861 0.7257 0.0091 0.9357 0.3
0.0505 0.8776 0.3436 0.9448 0.0139
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