6) The normal surface vector to a flat piece of paper, with area A = 0.250 m², makes an angle of 60° with a uniform electric field of 14 N/C. Calculate the total electric flux, Dɛ. a) D = 1.75 Nm?/C²; b) De = 14 Nm?/C²; c) DE = 20 Nm²/C?; or d) De = 8 Nm?/C²; %3D 7) Using the problem #6 information, assume that the paper is rotated to obtain the largest value of the total electric flux, De. What is the angular orientation of the plane of the paper with respect to the electric field? Calculate the magnitude of the maximum electric flux and state the angle between the surface normal and the electric field, E, in this maximum flux position. a) De = 3.5 Nm?/C?, 0°; b) DE 14 Nm?/C², 90°; c) Dɛ = 7 Nm²/C², 0°; or d) DE = 20 Nm?/C², 90°. %3D

Physics for Scientists and Engineers, Technology Update (No access codes included)
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Author:Raymond A. Serway, John W. Jewett
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Chapter24: Gauss’s Law
Section: Chapter Questions
Problem 24.63CP: A dosed surface with dimensions a = b= 0.400 111 and c = 0.600 in is located as shown in Figure...
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6) The normal surface vector to a flat piece of paper, with area A = 0.250 m²,
makes an angle of 60° with a uniform electric field of 14 N/C. Calculate the
total electric flux, Dɛ.
a) D = 1.75 Nm?/C²;
b) De = 14 Nm?/C²;
c) DE = 20 Nm²/C?; or
d) De = 8 Nm?/C²;
%3D
7) Using the problem #6 information, assume that the paper is rotated to obtain
the largest value of the total electric flux, De. What is the angular orientation of
the plane of the paper with respect to the electric field? Calculate the
magnitude of the maximum electric flux and state the angle between the
surface normal and the electric field, E, in this maximum flux position.
a) De = 3.5 Nm?/C?, 0°;
b) DE
14 Nm?/C², 90°;
c) Dɛ = 7 Nm²/C², 0°; or
d) DE = 20 Nm?/C², 90°.
%3D
Transcribed Image Text:6) The normal surface vector to a flat piece of paper, with area A = 0.250 m², makes an angle of 60° with a uniform electric field of 14 N/C. Calculate the total electric flux, Dɛ. a) D = 1.75 Nm?/C²; b) De = 14 Nm?/C²; c) DE = 20 Nm²/C?; or d) De = 8 Nm?/C²; %3D 7) Using the problem #6 information, assume that the paper is rotated to obtain the largest value of the total electric flux, De. What is the angular orientation of the plane of the paper with respect to the electric field? Calculate the magnitude of the maximum electric flux and state the angle between the surface normal and the electric field, E, in this maximum flux position. a) De = 3.5 Nm?/C?, 0°; b) DE 14 Nm?/C², 90°; c) Dɛ = 7 Nm²/C², 0°; or d) DE = 20 Nm?/C², 90°. %3D
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