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Q3) A- Classify functions below according to classification power/energy and periodic/aperiodic? 1. $f(t) = \begin{cases} 1, & |t| < 2 \\ 0, & \text{elsewhere} \end{cases}$ 2. $r(t) = \begin{cases} t, & t \ge 0 \\ 0, & t < 0 \end{cases}$ (2 Degrees) B- Let $f(t)$ be the $2\pi$- periodic function defined over the interval $(-\pi, \pi)$ by: $f(t) = \begin{cases} 0 & \text{if } -\pi < t < 0 \\ t^2 & \text{if } 0 < t < \pi \end{cases}$ Find the Fourier analysis for the function? (3 Degrees)

          Q3) A- Classify functions below according to classification power/energy and periodic/aperiodic?
1. $f(t) = \begin{cases} 1, & |t| < 2 \\ 0, & \text{elsewhere} \end{cases}$
2. $r(t) = \begin{cases} t, & t \ge 0 \\ 0, & t < 0 \end{cases}$ (2 Degrees)
B- Let $f(t)$ be the $2\pi$- periodic function defined over the interval $(-\pi, \pi)$ by:
$f(t) = \begin{cases} 0 & \text{if } -\pi < t < 0 \\ t^2 & \text{if } 0 < t < \pi \end{cases}$
Find the Fourier analysis for the function? (3 Degrees)

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Q3) A- Classify functions below according to classification power/energy and periodic/aperiodic?
1. f(t) = 1, |t| < 2
0, elsewhere
2. r(t) = t, t ≥ 0
0, t < 0 (2 Degrees)
B- Let f(t) be the 2π- periodic function defined over the interval (-π, π) by:
f(t) = 0 if -π < t < 0
t^2 if 0 < t < π
Find the Fourier analysis for the function? (3 Degrees)

Added by Joel D.

University Physics with Modern Physics

Hugh D. Young 14th Edition

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Solved by Expert Adi S

06/06/2023

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A-Classify functions below according to classification power/energy and periodic/aperiodic? Show more…

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Hello dear, I now have a very important test, and I need to answer in a short time, less than an hour And if you give me the answer within the specified time, I will like you on your answer and invite my colleagues also and thank you Q3) A-Classify functions below according to classification power/energy and periodic/aperiodic? 1.ft=[1 1t<2 0elsewhere (2 Degrees) 0>7 B-Let ftbe the 2-periodic function defined over the interval-by 0if-<t<0 Find the Fourier analysis for the function?(3 Degrees)

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