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PHY 131 EXAM | QUESTIONS AND ANSWERS | 2026 UPDATE | WITH COMPLETE SOLUTIONS 100% CORRECT

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PHY 131 EXAM | QUESTIONS AND ANSWERS | 2026 UPDATE | WITH COMPLETE SOLUTIONS 100% CORRECT

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PHY 131 EXAM 1 | QUESTIONS AND
ANSWERS | 2026 UPDATE | WITH
COMPLETE SOLUTIONS

True statements about Gauss's Law - ANSWER>The electric flux passing through a Gaussian surface depends only


on the amount of charge inside that surface, not on its size or shape.


If a Gaussian surface is completely inside an electrostatic conductor, the electric field must always be zero at all


points on that surface.




Consider a spherical Gaussian surface of radius R centered at the origin. A charge Q is placed inside the sphere. To


maximize the magnitude of the flux of the electric field through the Gaussian surface, the charge should be located


- ANSWER>The charge can be located anywhere, since flux does not depend on the position of the charge as long


as it is inside the sphere.




The figure shows two unequal point charges, q and Q, of opposite sign. Charge Q has greater magnitude than


charge q. In which of the regions A, B, C will there be a point at which the net electric field due to these two


charges is zero?


fig.


--A--(G)---B---(q)--C-- - ANSWER>C

, A negative point charge Q and two unknown point charges, q1 and q2, are placed as shown in the figure. The net


electric field at the origin O is equal to zero. What is the sign of each of the point charges q1 and q2?


q1=(0,2)


Q=(3,1.5)


q2=(-3,0) - ANSWER>q1>0


q2<0




A negative charge is moving in the direction of an electric field. What can you say about the potential energy of the


system? - ANSWER>the potential energy increases




Two positive charges and a negative charge with equal magnitude q lie at the vertices of an equilateral triangle with


side a. What is the electric potential energy of the system of the three charges in terms of k, q, and a? - ANSWER>-


(kq^2)/a




An electric dipole is shown. The five points shown and the two point charges all lie in the same plane. Which point


has the most positive potential value.


fig.

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