Problem 4: A 4.6 g charged insulating ball hangs on a 1.15 cm long string in a uniform horizontal electric field. Given the charge on the ball is 26 μC , find the strength of the field in N/C.
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Problem 4: A 4.6 g charged insulating ball hangs on a 1.15 cm long string in a uniform horizontal electric field.
Given the charge on the ball is 26 μC , find the strength of the field in N/C.
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- A 5.4 g charged insulating ball hangs on a 0.85 cm long string in a uniform horizontal electric field as shown in the figure. Given the charge on the ball is 35 μC , find the strength of the field in N/C.A 5.80 g charged insulating ball hangs on a 32.0 cm long string in a uniform horizontal electric field as shown in the figure below. Given the charge on the ball is q = 1.10 μC, find the strength of the field. The angle θ = 10.0°. a. Calculate the vertical force acting on the ball due to gravityA 2.00 g charged insulating ball hangs on a 30.0 cm long string in a uniform horizontal electric field as shown in the Figure. Given the charge on the ball is 2.00 µC, find the strength of the electric field. Provide the answer: N/C 8°.
- A 5.00 g charged insulating ball hangs on a 30.0 cm long string in a uniform horizontal electric field as shown. Given the charge on the ball is 1.00 μC , find the strength of the field.A 5.80 g charged insulating ball hangs on a 32.0cm long string in a uniform horizontal electric field as shown in the figure below. Given the charge on the ball is q = 1.10 μC, find the strength of the field. The angle θ = 10.0°. a. Calculate the strength of the field.A 5.60-g charged insulating ball hangs on a 23.0-cm long string in a uniform horizontal electric field, as shown in the figure below. Given the charge on the ball is 7.80 µC, find the strength of the field. (N/C)
- Problem 9: A 4.2 g charged insulating ball hangs on a 0.75 cm long string in a uniform horizontal electric field as shown in the figure. 8° ©theexpertta.com Given the charge on the ball is 35 µC , find the strength of the field in N/C. Numeric :A numeric value is expected and not an expression. E =Dry air is generally a good insulator. It’s insulating ability breaks down when the electric field approaches a value of approximately 3x106 N/C. Determine the quantity of charge on a Van de Graaff generator that will produce an electric field strength of 3.0x106 N/C at a distance of 50. cm from the generator. Treat the generator as a point charge.A 5.6 g charged insulating ball hangs on a 0.85 cm long string in a uniform horizontal electric field as shown in the figure. Given the charge on the ball is 28 μC , find the strength of the field in N/C. E = _______
- A square plate of copper with 50.0 cm sides has no net charge and is placed in a region of uniform electric field of 80.0 kN/C directed perpendicularly to the plate. Find a) The charge density of both faces of the plate. b) The total charge on each face.A thin, horizontal, 11-cm-diameter copper plate is charged to -2.9 nC. Assume that the electrons are uniformly distributed on the surface What is the strength of the electric field 0.1 mm above the center of the top surface of the plate? Answer: 1.7*104N/C What is the direction of the electric field 0.1 mm above the center of the top surface of the plate? Answer: toward the plate What is the strength of the electric field at the plate's center of mass? Answer:170311.8N/C What is the strength of the electric field 0.1 mm below the center of the bottom surface of the plate? Answer:1.7*104N/C What is the direction of the electric field 0.1 mmmm below the center of the bottom surface of the plate? toward the plate with this problem I just want you to show me the steps how to solveA uniformly charged rod of length L = 1.2 m lies along the x-axis with its right end at the origin. The rod has a total charge of Q = 6.8 μC. A point P is located on the x-axis a distance a = 1.2 m to the right of the origin. A: Calculate the magnitude of the electric field E in kilonewtons per coulomb (kN/C) at point P due to the charged rod. B: Write an equation for the electric field dE at point P due to the thin slide of the rod dx. Give your answers in terms of the variables Q, L, x, a, dx, and the Coulomb constant, k. Notice that the coordinate x will be less than zero over the length of the rod.
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