College Physics
11th Edition
ISBN: 9781305952300
Author: Raymond A. Serway, Chris Vuille
Publisher: Cengage Learning
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- As shown in the given figures, three point-chargesdistribution where, Q = ab nC, and d = 4.00 cm. Find(a) the electric potential at A,(b) the electric potential at B, and(c) the direction of the electric field between A and B.arrow_forwardConsider a point charge q = 1.4 µC, point A at distance d₁ = 3.0 m from q, and point B at distance d₂ 1.0 m. (a) If A and B are diametrically opposite each other, as in Figure (a), what is the electric potential difference VÀ - VB? (b) What is that electric potential difference if A and B are located as in Figure (b)? = B (a) Number ∙dy (b) Number i B d₁ Units V Units Varrow_forwardThree charged balls, with charges of +q, -3q, and +2q, are placed at the corners of a square that measures L = 80.0 cm on each side, as shown in the figure. The value of q is 2.90 × 10-6 C. Assume that the potential an infinite distance from the charges is zero. +q -39 +2q Enter a number. L (a) What is the electric potential at the lower left corner of the square, due to the three charges? V ..(b)..What is the electric potential at the center of the square, due to the three charges? X Varrow_forward
- Two charges of q₁ = 1.8 μC and 9₂ = -2.9 μC are d = 0.34 m apart at two vertices of an equilateral triangle as in the figure below. P 9 d d d 9₂ (a) What is the electric potential due to the 1.8-μC charge at the third vertex, point P? V (b) What is the electric potential due to the -2.9-μC charge at P? V (c) Find the total electric potential at P. V (d) What is the work required to move a 4.0-μC charge from infinity to P?arrow_forwardThe two charges in the figure below are separated by d = 3.50 cm. (Let q, = -14.5 nC and q, = 29.5 nC.) К60.0° В d 92 (a) Find the electric potential at point A. kV (b) Find the electric potential at point B, which is halfway between the charges. kVarrow_forwardA spaceship encounters a single plane of charged particles, with the charge per unit area equal to σ. The electric field a short distance above the plane has magnitude ____ and is directed ____ to the plane. (That is, in the first blank tell me the magnitude; in the second blank, tell me the direction.)arrow_forward
- A 11.5 nC charge is at x = 0 cm and a -1.5 nC charge is at x= 6.0 cm .At what point or points on the x-axis is the electric potential zero?arrow_forwardConsider a point charge q = 1.3 µC, point A at distance d₁ = 2.0 m from q, and point B at distance d₂ = 1.3 m. (a) If A and B are diametrically opposite each other, as in Figure (a), what is the electric potential difference VA - VB? (b) What is that electric potential difference if A and B are located as in Figure (b)? B di B A (a) (b)arrow_forwardA small sphere has a charge of q = 3e, where e is the charge on an electron. (a) Determine the electric potential (in V) due to the charge at a distance r = 0.100 cm from the charge. V (b) Determine the electric potential difference (in V) between a point that is 3r away and this point, that is V(3r) - V(r). V r (c) Determine the electric potential difference (in V) between a point that is 3 away and this point, that is V(3) - V(r). Varrow_forward
- Two charges of q₁1.9 μC and 92 = -2.9 μC are d = 0.46 m apart at two vertices of an equilateral triangle as in the figure below. PR 9₁ d d d 9₂ (a) What is the electric potential due to the 1.9-μC charge at the third vertex, point P? (b) What is the electric potential due to the -2.9-µC charge at P? V (c) Find the total electric potential at P. (d) What is the work required to move a 3.2-μC charge from infinity to P?arrow_forwardConsider a point charge q = 1.5 µC, point A at distance d = 2.9 m from q, and point B at distance d2 = 1.7 m. (a) If A and B are diametrically opposite each other, as in Figure (a), what is the electric potential difference VA - VB? (b) What is that electric potential difference if A and B are located as in Figure (b)? dz dy (a) (b)arrow_forward
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