Problem 1: a) Use step functions to write an expression for the function shown in Figure. b) Find F(s). Problem 2: Evaluate the following integrals: a) 1 = ƒ³₁(t³ + 2)[8(t) + 88(t + 1)] dt b) 1 = ƒ²₂(t²)[8(t) + 8(t + 1.5) + 8(t − 1.5)] dt A M 0

Introductory Circuit Analysis (13th Edition)
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ISBN:9780133923605
Author:Robert L. Boylestad
Publisher:Robert L. Boylestad
Chapter1: Introduction
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Problem 1:
a) Use step functions to write an expression for the function shown in Figure.
b) Find F(s).
Problem 2:
Evaluate the following integrals:
a) I = √²₂(t³ + 2)[8(t) + 88(t + 1)] dt
b) 1 = f²₂(t²)[8(t) + 8(t + 1.5) + 8(t − 1.5)] dt
Problem 3:
Derive each of the following operational transforms:
a) L{8(n)(t)} = s",
b) ff(t)8' (t-a)dt = -f'(a)
A
0
Transcribed Image Text:Problem 1: a) Use step functions to write an expression for the function shown in Figure. b) Find F(s). Problem 2: Evaluate the following integrals: a) I = √²₂(t³ + 2)[8(t) + 88(t + 1)] dt b) 1 = f²₂(t²)[8(t) + 8(t + 1.5) + 8(t − 1.5)] dt Problem 3: Derive each of the following operational transforms: a) L{8(n)(t)} = s", b) ff(t)8' (t-a)dt = -f'(a) A 0
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