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(a) Let d > 0, and let X be a continuous random variable satisfying X ~ øx (t). Make sure to write your answer in terms of real and imaginary parts. Unif[-d, d]. Calculate (b) Let c, d > 0. Use the Inversion Theorem to prove that sin(ct) sin(dt) dt = T min{c, d}. t2 (Hint: this is related to part (a).)

(a) Let d > 0, and let X be a continuous random variable satisfying X ~ øx (t). Make sure to write your answer in terms of real and imaginary parts. Unif[-d, d]. Calculate (b) Let c, d > 0. Use the Inversion Theorem to prove that sin(ct) sin(dt) dt = T min{c, d}. t2 (Hint: this is related to part (a).)

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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4. (a) Let d > 0, and let X be a continuous random variable satisfying X~ øx (t). Make sure to write your answer in terms of real and imaginary parts. Unif[-d, d]. Calculate (b) Let c, d > 0. Use the Inversion Theorem to prove that sin(ct) sin(dt) dt T min{c, d}. t2 (Hint: this is related to part (a).)
Transcribed Image Text:4. (a) Let d > 0, and let X be a continuous random variable satisfying X~ øx (t). Make sure to write your answer in terms of real and imaginary parts. Unif[-d, d]. Calculate (b) Let c, d > 0. Use the Inversion Theorem to prove that sin(ct) sin(dt) dt T min{c, d}. t2 (Hint: this is related to part (a).)
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