1. The height of male giraffes follows a normal distribution with μ = 18 feet and o = 0.9 feet². (a) What is the probability that a male giraffe has a height between 19 and 22 feet? Write out the solution in integral form and use the following R code to compute the numerical answer: pnorm (22, 18,0.9) - pnorm(19, 18,0.9). (b) What height would a male giraffe need to be in order to be in the top 10 percent? Write out the equation we would need to solve in order to answer this question, then use the qnorm() function in R to find this score. (c) What is the probability that a male giraffe will grow shorter than 16 feet. (d) The tallest male giraffe in the world is measured to be 21 feet according to the Guinness World Records. What is the probability that a giraffe would grow higher than 21 feet.
1. The height of male giraffes follows a normal distribution with μ = 18 feet and o = 0.9 feet². (a) What is the probability that a male giraffe has a height between 19 and 22 feet? Write out the solution in integral form and use the following R code to compute the numerical answer: pnorm (22, 18,0.9) - pnorm(19, 18,0.9). (b) What height would a male giraffe need to be in order to be in the top 10 percent? Write out the equation we would need to solve in order to answer this question, then use the qnorm() function in R to find this score. (c) What is the probability that a male giraffe will grow shorter than 16 feet. (d) The tallest male giraffe in the world is measured to be 21 feet according to the Guinness World Records. What is the probability that a giraffe would grow higher than 21 feet.
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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