(1) Find the electric potential at the point (a, L, 0) caused by a uniformly charged (A) line of charge which starts at the origin and ends at the point (0, L,0). Be sure to specify (a) dq, (b) r, and (c) The final potential.
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- Three point-like charges are placed at the following points on the x-y system coordinate qi is fixed at x = -3.00 m, 92 is fixed at x+3.00 m, and ga is fixed at the origin of the system coordinate. Find the electric potential at y - -2.00 m. Let q -3.00 uC, and qa= -5.20 4. µC, and q3 = -8.90 µC. =E + a) -2.46 x 10 V b) -6.05 x 10* V Ey: Eny-Esy=0 c) 1.96 x 10 V -S.aul d) -3.45 x 10 V e) 6.46 x 10 VA line of charge with a non-uniform charge density λ (lambda) = ay, where a=−10 nC/m2 lies along the y axis with one end at the origin and the other at y=h, where h=4.7 m Given that the total charge is -110.45 nC, calculate the electric potential of this line of charge at point P on the x axis a distance 0.7 m from the origin. Assume the potential equals zero at infinityConsider the following figure. (a) Find the electric potential, taking zero at infinity, at the upper right corner (the corner without a charge) of the rectangle in the figure. (Let x = 5.70 cm and y = 3.50 cm.) (b) Repeat if the 2.00-µC charge is replaced with a charge of −2.00 µC.
- If the electric potential is zero at infinity, is the electric potential at the surface of a conductor with a total charge Q where Q < 0 positive or negative?As seen in the figure the points A, B, C, and D are on the circle. O is the center and Ris the radius of the circle. Two charges Q, and Q are placed at points A and B, respectively. What must be the charge at C to have electric potential zero at point D. (VD =0)? (V = 0) A) (-3)(3-√3)Q B) (-3) (3+√3)Q c) (-) (2 + √2)Q D) (-) (2-√2)Q E) (-3) Q D(a) Find the electric potential, taking zero at infinity, at the upper right corner (the corner without a charge) of the rectangle in the figure. (Let x = 6.30 cm and y = 2.20 cm.)(b) Repeat if the 2.00-µC charge is replaced with a charge of −2.00 µC.
- Calculate the electric potential, V, at the origin for the three scenarios given. The magnitude of all charges is 3 C and the charges form squares with each side 1-m long. k == 8.99 x 10°Nm²/C².Suppose that the electric potential ? in a certain region is given by V=Ax2−Bx+C where A=2.15 V/m2, B=3.65 V/m, and C=7.55 V. Find the magnitude of the electric field E at the point ?=1.35 m. E=?Find the net electric potential at origin due to the given charges. Let Q = + 2 µc, Q = +5 µC, and Q,= - 8 µC, Q2