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A study was conducted to measure the weights of the tilapia harvested from a particular cage far Batangas. The weights of the sampled tilapia are normally distributed, with a mean of 370.2 gram standard deviation of 32.7 grams. A tilapia is randomly selected from the sample. Find the probability that it weighs less than 335 grams. [Select] Find the probability that it weighs more than 400 grams. [Select]

A study was conducted to measure the weights of the tilapia harvested from a particular cage far Batangas. The weights of the sampled tilapia are normally distributed, with a mean of 370.2 gram standard deviation of 32.7 grams. A tilapia is randomly selected from the sample. Find the probability that it weighs less than 335 grams. [Select] Find the probability that it weighs more than 400 grams. [Select]

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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A study was conducted to measure the weights of the tilapia harvested from a particular cage farm in Batangas. The weights of the sampled tilapia are normally distributed, with a mean of 370.2 grams and a standard deviation of 32.7 grams. A tilapia is randomly selected from the sample. D Find the probability that it weighs less than 335 grams. [Select] • Find the probability that it weighs more than 400 grams. [Select] Find the probability that it weighs between 330 and 394 grams. Select] If the sampled tilapia number 500, how many of these are expected to weigh between 330 and 394 grams? Select What is the weight of the heaviest among the lightest 35% of the tilapia in the sample? [Select] Among the heaviest 25% of the tilapia in the sample, what is the smallest weight value? [Select]
Transcribed Image Text:A study was conducted to measure the weights of the tilapia harvested from a particular cage farm in Batangas. The weights of the sampled tilapia are normally distributed, with a mean of 370.2 grams and a standard deviation of 32.7 grams. A tilapia is randomly selected from the sample. D Find the probability that it weighs less than 335 grams. [Select] • Find the probability that it weighs more than 400 grams. [Select] Find the probability that it weighs between 330 and 394 grams. Select] If the sampled tilapia number 500, how many of these are expected to weigh between 330 and 394 grams? Select What is the weight of the heaviest among the lightest 35% of the tilapia in the sample? [Select] Among the heaviest 25% of the tilapia in the sample, what is the smallest weight value? [Select]
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