Faraday's law characterizes the voltage drop across an inductor as V L = L d i d t Where V L = voltage drop ( V ) , L = industance ( in henrys; 1 H = 1 V ⋅ s/A ) , i = current ( A ) , and t =time ( s ) . Determine the voltage drop as a function of time from the following data for an inductance of 4 H. t 0 0.1 0.2 0.3 0.5 0.7 i 0 0.16 0.32 0.56 0.84 2.0
Faraday's law characterizes the voltage drop across an inductor as V L = L d i d t Where V L = voltage drop ( V ) , L = industance ( in henrys; 1 H = 1 V ⋅ s/A ) , i = current ( A ) , and t =time ( s ) . Determine the voltage drop as a function of time from the following data for an inductance of 4 H. t 0 0.1 0.2 0.3 0.5 0.7 i 0 0.16 0.32 0.56 0.84 2.0
Solution Summary: The author calculates the voltage-drop as a function of time from the given data for an inductance of 4 H.
Faraday's law characterizes the voltage drop across an inductor as
V
L
=
L
d
i
d
t
Where
V
L
=
voltage drop
(
V
)
,
L
=
industance
(
in henrys; 1 H
=
1 V
⋅
s/A
)
,
i
=
current
(
A
)
,
and
t
=time
(
s
)
. Determine the voltage drop as a function of time from the following data for an inductance of 4 H.
Q4*) (make sure you first understand question P5) Discuss the extremisation of the integral
I =
= √(2(y + 2) ³y' + (x − 7)) c
You may find point (iv) in § 3.5 relevant.
dx.
Q6*) Describe the plane paths of light in the two-dimensional media in which the light velocities are given
respectively by
(a)
c = a/y,
(b)
c = a/√y,
where a > 0, y > 0.
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Area Between The Curve Problem No 1 - Applications Of Definite Integration - Diploma Maths II; Author: Ekeeda;https://www.youtube.com/watch?v=q3ZU0GnGaxA;License: Standard YouTube License, CC-BY