A sphere of uniform density has a spherical cavity inside it, then
A
field inside cavity will be constant.
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B
region of cavity may be equipotential.
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C
region of cavity may not be equipotential.
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D
field inside cavity may be zero.
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Solution
The correct option is D field inside cavity may be zero.
Field at P = Field due to S1 - Field due to S2
Field inside a sphere is proportional to distance from the radius. ∴ Field at P=k→r1−k→r2 =k(→r1−→r2)=k−−−→O1O2
Which is a constant.