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1) The height distribution of a (somewhat bizarre) population can be written as f(h) = a(h-ho) over the range ho ≤h ≤ h₁, where a = 0.7 m² and ho = 0.3 m. When ho > h> h₁, f(h) = 0. a. Sketch f(h). b. What is the value of h₁ (Hint: normalization condition)? c. Assuming that the mass m of each inhabitant is related to his or her height by m = ch², where c = 30 kg/m², what is the mean mass of an inhabitant?

1) The height distribution of a (somewhat bizarre) population can be written as f(h) = a(h-ho) over the range ho ≤h ≤ h₁, where a = 0.7 m² and ho = 0.3 m. When ho > h> h₁, f(h) = 0. a. Sketch f(h). b. What is the value of h₁ (Hint: normalization condition)? c. Assuming that the mass m of each inhabitant is related to his or her height by m = ch², where c = 30 kg/m², what is the mean mass of an inhabitant?

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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1) The height distribution of a (somewhat bizarre) population can be written as f(h) = a(h-ho) over the range ho ≤h ≤ h₁, where a = 0.7 m² and ho= 0.3 m. When ho> h> h₁, f(h) = 0. a. Sketch f(h). b. What is the value of h₁ (Hint: normalization condition)? c. Assuming that the mass m of each inhabitant is related to his or her height by m = ch², where c = 30 kg/m², what is the mean mass of an inhabitant?
Transcribed Image Text:1) The height distribution of a (somewhat bizarre) population can be written as f(h) = a(h-ho) over the range ho ≤h ≤ h₁, where a = 0.7 m² and ho= 0.3 m. When ho> h> h₁, f(h) = 0. a. Sketch f(h). b. What is the value of h₁ (Hint: normalization condition)? c. Assuming that the mass m of each inhabitant is related to his or her height by m = ch², where c = 30 kg/m², what is the mean mass of an inhabitant?
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