NO. DATE: Directions. I solve the following number and show your complete colutions. 1) Problem Solving Part- - Integrative problem D=₁ I and Electric (Relating Coulumb's Law, Gauss's Law Potential). (a) Uring Gauss's Law, find the electric field of a art), in a (inner most) Coaxial cylinder with radius between, and in b (outermost) with tength I where be we treat the charge distribution volume charge distribution (Answer: a inner most E- = pr ↑, middle, E = pa² f, outermast, "E"). 2€0 250 q at (b). what is the force if we place a charge of radius & of the coaxial cylinder? Hint: this is just direct shibutitution. Find the potential using the equation, a V² - "E". dl Hint : you can set the limite of integration from 0 to Answer: V=-pa² (1+2 In a 4€0 رطا

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NO.
DATE:
Directions
Solve the following number and show
your
complete
colutions.
1.) Problem Solving Part-
Integrative problem
1R
I
(Relating Coulumbs Law, Gauss's Law and Electric
Potential
field of a
(a) Uring Gauss's Law, find the electric
Coaxial cylinder with radius.
a (inner
mort), in between, and in b (outermost) with
tength I where
we treat the charge distribution
charge distribution (Answer:
to
be a
inner most
volume
=pr ↑, middle, ² = pa² ^, outermast, "E").
2€0
2Eor
at
q
(b). what is the force if we place a charge
radius R of the coaxial cylinder? Hint: this is
direct substitution. Find the potential using
a
just
the equation,
N²-S²E².dl
Hint : you can set the limite of integration from 0 to
a.
Answer: V=-pa² (1+2 In (a
4€0
(a))
mice
Transcribed Image Text:NO. DATE: Directions Solve the following number and show your complete colutions. 1.) Problem Solving Part- Integrative problem 1R I (Relating Coulumbs Law, Gauss's Law and Electric Potential field of a (a) Uring Gauss's Law, find the electric Coaxial cylinder with radius. a (inner mort), in between, and in b (outermost) with tength I where we treat the charge distribution charge distribution (Answer: to be a inner most volume =pr ↑, middle, ² = pa² ^, outermast, "E"). 2€0 2Eor at q (b). what is the force if we place a charge radius R of the coaxial cylinder? Hint: this is direct substitution. Find the potential using a just the equation, N²-S²E².dl Hint : you can set the limite of integration from 0 to a. Answer: V=-pa² (1+2 In (a 4€0 (a)) mice
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