The initial voltage across the inductor, and current running through the inductor, are both zero. If the current for time greater than zero is i(t) = 10texp(-5t) [A], the voltage potential across the inductor is V(t) = exp(-5t) (1 - 5t) [V], and the inductance is 0.1 [H], select the correct expression for the power delivered to the inductor: a) 10texp(-5t) - 50(t²)exp(-5t) [J] b) 10texp(-10t) - 50(t²)exp(-10t) [J] c) 10texp(-5t) - 50(1²)exp(-5t) [W] d) 10texp(-10t) - 50(t²)exp(-10t) [W] e) 10texp(-10t) - 50(t²)exp(-10t) [J] f) None of the above
The initial voltage across the inductor, and current running through the inductor, are both zero. If the current for time greater than zero is i(t) = 10texp(-5t) [A], the voltage potential across the inductor is V(t) = exp(-5t) (1 - 5t) [V], and the inductance is 0.1 [H], select the correct expression for the power delivered to the inductor: a) 10texp(-5t) - 50(t²)exp(-5t) [J] b) 10texp(-10t) - 50(t²)exp(-10t) [J] c) 10texp(-5t) - 50(1²)exp(-5t) [W] d) 10texp(-10t) - 50(t²)exp(-10t) [W] e) 10texp(-10t) - 50(t²)exp(-10t) [J] f) None of the above
Introductory Circuit Analysis (13th Edition)
13th Edition
ISBN:9780133923605
Author:Robert L. Boylestad
Publisher:Robert L. Boylestad
Chapter1: Introduction
Section: Chapter Questions
Problem 1P: Visit your local library (at school or home) and describe the extent to which it provides literature...
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Question
![The initial voltage across the inductor, and current running through the inductor, are both
zero. If the current for time greater than zero is i(t) = 10texp(-5t) [A], the voltage potential
across the inductor is V(t) = exp(-5t) (1 – 5t) [V], and the inductance is 0.1 [H], select the
correct expression for the power delivered to the inductor:
a) 10texp(-5t) - 50(t²)exp(-5t) [J]
b) 10texp(-10t) - 50(t²)exp(-10t) [J]
c) 10texp(-5t) - 50(1²)exp(-5t) [W]
d) 10texp(-10t) - 50(t²)exp(-10t) [W]
e) 10texp(-10t) - 50(t²)exp(-10t) [J]
f) None of the above
MMINI](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F2bf10666-6497-439e-b69b-316cab94ca4b%2F59d86a8b-cab3-4ed5-8599-4bc36729db8d%2Frf0nbv6_processed.jpeg&w=3840&q=75)
Transcribed Image Text:The initial voltage across the inductor, and current running through the inductor, are both
zero. If the current for time greater than zero is i(t) = 10texp(-5t) [A], the voltage potential
across the inductor is V(t) = exp(-5t) (1 – 5t) [V], and the inductance is 0.1 [H], select the
correct expression for the power delivered to the inductor:
a) 10texp(-5t) - 50(t²)exp(-5t) [J]
b) 10texp(-10t) - 50(t²)exp(-10t) [J]
c) 10texp(-5t) - 50(1²)exp(-5t) [W]
d) 10texp(-10t) - 50(t²)exp(-10t) [W]
e) 10texp(-10t) - 50(t²)exp(-10t) [J]
f) None of the above
MMINI
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