The figure below shows a small, hollow, plastic ball hanging vertically from a thin, lightweight string. The ball has a mass of 6.30 g and a uniformly distributed charge of q₁ = 30.7 nC. Directly below itis a second ball with the same mass, but a charge of92 -58.0 nC. (Assume this second ball is fixed in place.) The centers of the two plastic balls are a distance d = 2.00 cm apart.=91 +92(a) What is the tension (in N) in the string?.10174NNeed Help?(b) The string will break if the tension in it exceeds 0.180 N. What is the smallest possible value of d (in cm) before the string breaks?0.0339The analysis is the same as in part (a), including the magnitude and direction of the gravitational and electric forces. Note that Coulomb's law depends on the square of the distance d. Use thethreshold value of the tension to solve for d. cmRead It

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The figure below shows a small, hollow, plastic ball hanging vertically from a thin, lightweight string. The ball has a mass of 6.30 g and a uniformly distributed charge of q₁ = 30.7 nC. Directly below it s a second ball with the same mass, but a charge of q₂ = -58.0 nC. (Assume this second ball is fixed in place.) The centers of the two plastic balls are a distance d = 2.00 cm apart. 91 92 (a) What is the tension (in N) in the string? .10174 ✔N (b) The string will break if the tension in it exceeds 0.180 N. What is the smallest possible value of d (in cm) before the string breaks? 0.0339 X The analysis is the same as in part (a), including the magnitude and direction of the gravitational and electric forces. Note that Coulomb's law depends on the square of the distance d. Use the threshold value of the tension to solve for d. cm

The figure below shows a small, hollow, plastic ball hanging vertically from a thin, lightweight string. The ball has a mass of 6.30 g and a uniformly distributed charge of q₁ = 30.7 nC. Directly below it s a second ball with the same mass, but a charge of q₂ = -58.0 nC. (Assume this second ball is fixed in place.) The centers of the two plastic balls are a distance d = 2.00 cm apart. 91 92 (a) What is the tension (in N) in the string? .10174 ✔N (b) The string will break if the tension in it exceeds 0.180 N. What is the smallest possible value of d (in cm) before the string breaks? 0.0339 X The analysis is the same as in part (a), including the magnitude and direction of the gravitational and electric forces. Note that Coulomb's law depends on the square of the distance d. Use the threshold value of the tension to solve for d. cm

College Physics

11th Edition

ISBN:9781305952300

Author:Raymond A. Serway, Chris Vuille

Publisher:Raymond A. Serway, Chris Vuille

Chapter1: Units, Trigonometry. And Vectors

Section: Chapter Questions

Problem 1CQ: Estimate the order of magnitude of the length, in meters, of each of the following; (a) a mouse, (b)...

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