1.

A hollow conducting sphere of inner radius R and outer radius 2R has resistivity 'rho' a function of the distance 'r' from the centre of the sphere: rho=kr^(2)//R. The inner and outer surfaces are painted with a perfectly conducting 'paint' and a potential difference DeltaV is applied between the two surfaces. Then, as 'r' increases from R to 2R, the electric field inside the sphere

Answer»

increases
decreases
remains constant
PASSES through a maximum

Solution :`E=rho i/A`
`E=(KR^(2))/R i/(pir^(2))`
`E-(KI)/(pir)`


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