3. Fill in the blanks Consider the right angle triangle with vertices at (0, 0), (2, 0). (0, 2). A point is chosen randomly within the triangle. The random variable D denotes the distance of the chosen point from the origin. P(D < 1) = 1. (39) % The random varlable A denotes the area of the rectangle bounded by the x- and y-axes and the horizontal and vertical lines through the chosen point. P(A > }) -_2.27)

MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
Section: Chapter Questions
Problem 1P
Question

3

Please help to solve this probability
question. The number on the line is the final
correct answer (the green option is the
correct answer for multiple choice
questions). I wonder how to get this correct
answer...? Please give detailed steps and
explanations for the question. Many thanks!
3. Fill in the blanks
Consider the right angle triangle with vertices at (0, 0). (2,0). (0, 2).
A point is chosen randomly within the triangle.
The random variable D denotes the distance of the chosen point from the origin.
P(D < 1) =_ 1. (39) %
The random variable A denotes the area of the rectangle bounded by the x- and y-axes and the horizontal and vertical lines through the chosen point.
P(A > }) -
2. (27) %
%3!
Transcribed Image Text:Please help to solve this probability question. The number on the line is the final correct answer (the green option is the correct answer for multiple choice questions). I wonder how to get this correct answer...? Please give detailed steps and explanations for the question. Many thanks! 3. Fill in the blanks Consider the right angle triangle with vertices at (0, 0). (2,0). (0, 2). A point is chosen randomly within the triangle. The random variable D denotes the distance of the chosen point from the origin. P(D < 1) =_ 1. (39) % The random variable A denotes the area of the rectangle bounded by the x- and y-axes and the horizontal and vertical lines through the chosen point. P(A > }) - 2. (27) % %3!
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