Problem 8: A square loop of side L = 7.5 cm is located in the x-y plane with the center of the loop at the origin. The loop carries a uniformly distributed charge Q = 65 µC. L 1 Randomized Variables L= 7.5 cm Q-65 μC L x-axis, у-аxis ©theexpertta.com Part (a) Enter an expression for the linear charge density, 2, in terms of Q and L. 2 = a 7 8 9 HOME d dx g 4 6 j ke 1 2 m P END - Q VO DEL CLEAR X BACKSPACE Submit Hint Feedback I give up! Part (b) Find the electric potential, in kilovolts, contributions to the potential from the side's infinitesimal segments. the origin due solely to the charge on the bottom side of the loop by integrating the infinitesimal Part (c) Use symmetry to determine the electric potential at the origin due to the entire loop. Give your answer in kilovolts.

Principles of Physics: A Calculus-Based Text
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ISBN:9781133104261
Author:Raymond A. Serway, John W. Jewett
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Chapter19: Electric Forces And Electric Fields
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Problem 8: A square loop of side L = 7.5 cm is located in the x-y plane with the center of
the loop at the origin. The loop carries a uniformly distributed charge Q = 65 µC.
L
%3D
Randomized Variables
L = 7.5 cm
Q- 65 μC
L
X-ахis,
у-ахis
©theexpertta.com
Part (a) Enter an expression for the linear charge density, 2, in terms of Q and L.
a
7
8
9.
НOME
d.
dx
↑^ ^L 4
5 6
h
j
ke
1
2 3
L
m
P
+
END
-
Q
t
X
VO BACKSPACE
CLEAR
DEL
Submit
Hint
Feedback
I give up!
Part (b) Find the electric potential, in kilovolts, at the origin due solely to the charge on the bottom side of the loop by integrating the infinitesimal
contributions to the potential from the side's infinitesimal segments.
Part (c) Use symmetry to determine the electric potential at the origin due to the entire loop. Give your answer in kilovolts.
Transcribed Image Text:Problem 8: A square loop of side L = 7.5 cm is located in the x-y plane with the center of the loop at the origin. The loop carries a uniformly distributed charge Q = 65 µC. L %3D Randomized Variables L = 7.5 cm Q- 65 μC L X-ахis, у-ахis ©theexpertta.com Part (a) Enter an expression for the linear charge density, 2, in terms of Q and L. a 7 8 9. НOME d. dx ↑^ ^L 4 5 6 h j ke 1 2 3 L m P + END - Q t X VO BACKSPACE CLEAR DEL Submit Hint Feedback I give up! Part (b) Find the electric potential, in kilovolts, at the origin due solely to the charge on the bottom side of the loop by integrating the infinitesimal contributions to the potential from the side's infinitesimal segments. Part (c) Use symmetry to determine the electric potential at the origin due to the entire loop. Give your answer in kilovolts.
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