given h(t) = e−3tu(t), where u(t) is the unit-step function, calculate the convolution y(t) = x(t) ∗h(t) =∫ ∞−∞x(τ)h(t −τ)dτ for x(t) = e−2tu(t). x(t) = e−3tu(t). x(t) = u(t). Hint. Recall that Y (ω) = H(ω)X(ω)
given h(t) = e−3tu(t), where u(t) is the unit-step function, calculate the convolution y(t) = x(t) ∗h(t) =∫ ∞−∞x(τ)h(t −τ)dτ for x(t) = e−2tu(t). x(t) = e−3tu(t). x(t) = u(t). Hint. Recall that Y (ω) = H(ω)X(ω)
Introductory Circuit Analysis (13th Edition)
13th Edition
ISBN:9780133923605
Author:Robert L. Boylestad
Publisher:Robert L. Boylestad
Chapter1: Introduction
Section: Chapter Questions
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given h(t) = e−3tu(t),
where u(t) is the unit-step function, calculate the convolution
y(t) = x(t) ∗h(t) =∫ ∞−∞x(τ)h(t −τ)dτ
for
x(t) = e−2tu(t).
x(t) = e−3tu(t).
x(t) = u(t).
Hint. Recall that
Y (ω) = H(ω)X(ω)
y(t) = x(t) ∗h(t) =∫ ∞−∞x(τ)h(t −τ)dτ
for
x(t) = e−2tu(t).
x(t) = e−3tu(t).
x(t) = u(t).
Hint. Recall that
Y (ω) = H(ω)X(ω)
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