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The volume of a dog shampoo filled into a container is uniformly distributed between 370 and 380 milliliters. What are the mean and standard deviation of the volume of dog shampoo? • What is the probability that the container is filled with less than the advertised target of 375 milliliters? O a. E(X) = 377, SD(X) = 1.7321, P(X < 375) = 0.1667 O b. E(X) = 375, SD(X) = 2.8868, P(X < 375) = 0.5 O. E(X) = 375, SD(X) = 2.8868, P(X < 375) = 0.8333 %3D O d. NONE

The volume of a dog shampoo filled into a container is uniformly distributed between 370 and 380 milliliters. What are the mean and standard deviation of the volume of dog shampoo? • What is the probability that the container is filled with less than the advertised target of 375 milliliters? O a. E(X) = 377, SD(X) = 1.7321, P(X < 375) = 0.1667 O b. E(X) = 375, SD(X) = 2.8868, P(X < 375) = 0.5 O. E(X) = 375, SD(X) = 2.8868, P(X < 375) = 0.8333 %3D O d. NONE

MATLAB: An Introduction with Applications
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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The volume of a dog shampoo filled into a container is uniformly distributed between 370 and 380 milliliters. • What are the mean and standard deviation of the volume of dog shampo0? • What is the probability that the container is filled with less than the advertised target of 375 milliliters? a. E(X) = 377, SD(X) = 1.7321, P(X < 375) = 0.1667 b. E(X) = 375, SD(X) = 2.8868, P(X < 375) = 0.5 O. E(X) = 375, SD(X) = 2.8868, P(X < 375) = 0.8333 d. NONE
Transcribed Image Text:The volume of a dog shampoo filled into a container is uniformly distributed between 370 and 380 milliliters. • What are the mean and standard deviation of the volume of dog shampo0? • What is the probability that the container is filled with less than the advertised target of 375 milliliters? a. E(X) = 377, SD(X) = 1.7321, P(X < 375) = 0.1667 b. E(X) = 375, SD(X) = 2.8868, P(X < 375) = 0.5 O. E(X) = 375, SD(X) = 2.8868, P(X < 375) = 0.8333 d. NONE
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