WileyPLUS W wileyplus.com WileyPLUS Fin ding electric potential, Physical Consta
ID: 776754 • Letter: W
Question
WileyPLUS W wileyplus.com WileyPLUS Fin ding electric potential, Physical Constants-The P + https://edugen.wileyplus.com/edugen/student/mainfr.uni Assienment>upen Assignment FULL SCREEN PRINTER VERSION BACK ASSIGNMENT RESOURCES the rectangle of the figure the sides have lengths 5.85 cm and 17.0 cm, qi-4.63 C, and q2 = +2.12 pC. With V=0 at infinity, what is the electric potential at (a) corner A and (b) corner B? (c) How much work is required to move a charge q3- + 3. 13 from B to A along a diagonal of the rectangle? d) Does this work increase or decrease the electric potential energy of the three-charge system? Is more, less, or the same work required if q3 is moved along a path that is (e) inside the rectangle but not on a diagonal and (f) outside DiFabio Phys 202 uestioM the rectangle? 014 041 (aT8.096240830E10 (b5.99525979E11 )1.564508162E9 57 24, Pr Un (d) increases (eTis the same (T)is the same v Click if you would like to Show Work for this question: 034 All Rights Reserved. A Division ol Ju Version 4.24.5.1 - 11:50 AM Type here to search 3/15/2018Explanation / Answer
Given
length of the rectangle is l = 0.17 m , bredth b = 0.0585 m
charges q1 = -4.63*10^-6 C, ,q2 = 2.12*10^-6 C,q3 = 3.13*10^-6 C
a) electric potential at point A is
V = kq/r
V_A = k(q1/l+q2/b)
V_A = 9*10^9((-4.63*10^-6 /0.17)+(2.12*10^-6 /0.0585)) V
V_A = 81036.1991 V
b)
electric potential at point B is
V_B = k(q1/B+q2/L)
V_B = 9*10^9((-4.63*10^-6 /0.0585)+(2.12*10^-6 /0.17)) V
V_B = -600072.39819 V
C) WORK required to move charge q3 from B to A along diagonal is
from the definition of potential V = W/q
V_A = W/q3
W = V_A*q3
W = 81036.1991*3.13*10^-6 J
W = 0.253643303183 J
Related Questions
Hire Me For All Your Tutoring Needs
Integrity-first tutoring: clear explanations, guidance, and feedback.
Drop an Email at
drjack9650@gmail.com
drjack9650@gmail.com
Navigate
Integrity-first tutoring: explanations and feedback only — we do not complete graded work. Learn more.