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Solve the above question if the length o...

Solve the above question if the length of rod is `2L` and resistance `2r` and it is rotating about its centre.Both ends of the rod now touch the conductiing ring

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Solve problem 15 if the length of rod is 2L and resistance 2r and it is rotating about its center. Both ends of the rod now touch the conducting ring.

Solve problem 15 if the length of rod is 2L and resistance 2r and it is rotating about its center. Both ends of the rod now touch the conducting ring.

Solve problem 15 if the length of rod is 2L and resistance 2r and it is rotating about its center. Both ends of the rod now touch the conducting ring.

In the figure there are two identical conducting rods each of length a rotating with angular speed omega is the direction shown.One end of each rod touches a conducting ring.Magnetic field B exists perpendicular to the plane of the rings.The rods the conducting rings and the lead wires and resistanceless.Find the magnitude and direction of current in the resistance R .

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A metal rod of length 'L' and mass 'm' is piovted at one end. A thin disk of mass 'M' and radius 'R' (lt L) . Is attached at its centre to the free end of the rod. Consider two ways the disc is attached: (case A ). The disc is not free to rotate about its centre and (case B ) the disc is free to rotate about its center. The rod-disc sustem perform SHM in vertical plane after being released from the same displaced potion. Which of the following statement(s) is (are) true?

A rod of length L and resistance r rotates about one end as shown in . Its other end touches a conducting ring of negligible resistence. A resistence R is connected between the center and periphery. Draw the electrical equivalence and find the current in resistance R . There is a uniform magnetic field B directed as shown in .

A rod of length L and resistance r rotates about one end as shown in . Its other end touches a conducting ring of negligible resistence. A resistence R is connected between the center and periphery. Draw the electrical equivalence and find the current in resistance R . There is a uniform magnetic field B directed as shown in .