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An eccentric inventor attempts to levitate by first placing a large negative charge on himself and then putting a large positive charge on the ceiling of his workshop. Instead, while attempting to place a large negative charge on himself, his clothes fly off. Explain.

Short Answer

Expert verified

Because of the positive charges on clothes and the negative charge, there is a force of attraction and the negative charge attracts the positively charged clothes. This, leads to the clothes flying off.

Step by step solution

01

Electrostatic force

Coulomb stated that when two-point charges are separated by some distance, then they experience force and this force is known as electrostatic force. The nature of force depends on the nature of charges.

02

Clothes fly off

When the eccentric inventor places a large negative charge on himself, due to induction, the positive charges get accumulated on the clothes.

Because of a large negative charge on him, there is force of attraction between his clothes and the charge over him.. Hence, the clothes fly off from the body of the inventor.

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Most popular questions from this chapter

(a) Two point charges totaling\({\bf{8}}.{\bf{00}}{\rm{ }}{\bf{\mu C}}\)exert a repulsive force of\({\bf{0}}.{\bf{150}}{\rm{ }}{\bf{N}}\)on one another when separated by\({\bf{0}}.{\bf{500}}{\rm{ }}{\bf{m}}\). What is the charge on each? (b) What is the charge on each if the force is attractive?

To start a car engine, the car battery moves 3.75×1021 electrons through the starter motor. How many coulombs of charge were moved?

(a) Calculate the electric field strength near a 10.0 cm diameter conducting sphere that has 1.00 C of excess charge on it. (b) What is unreasonable about this result? (c) Which assumptions are responsible?

(a) Find the electric field at\(x = 5.00{\rm{ cm}}\)in Figure 18.52 (a), given that\(q = 1.00{\rm{ }}\mu C\). (b) At what position between\(3.00\)and\(8.00{\rm{ cm}}\)is the total electric field the same as that for\( - 2q\)alone? (c) Can the electric field be zero anywhere between\(0.00\)and\(8.00{\rm{ cm}}\)? (d) At very large positive or negative values of\(x\), the electric field approaches zero in both (a) and (b). In which does it most rapidly approach zero and why? (e) At what position to the right of\(11.0{\rm{ cm}}\)is the total electric field zero, other than at infinity? (Hint: A graphing calculator can yield considerable insight in this problem.)

Figure 18.52 (a) Point charges located at\[{\bf{3}}.{\bf{00}},{\rm{ }}{\bf{8}}.{\bf{00}},{\rm{ }}{\bf{and}}{\rm{ }}{\bf{11}}.{\bf{0}}{\rm{ }}{\bf{cm}}\]along the x-axis. (b) Point charges located at\[{\bf{1}}.{\bf{00}},{\rm{ }}{\bf{5}}.{\bf{00}},{\rm{ }}{\bf{8}}.{\bf{00}},{\rm{ }}{\bf{and}}{\rm{ }}{\bf{14}}.{\bf{0}}{\rm{ }}{\bf{cm}}\]along the x-axis

What is the magnitude and direction of an electric field that exerts a 2.00×10-5Nupward force on a -1.75μCa charge?

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