A point source s of light is emitting a power p. A sphere of radius r is situated at a distance r from source s(r << r), has a mass m and specific heat capacity c, assuming that the sphere absorbs all the radiation incident on it. The time in which temperature of sphere rise by cc is:
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2R²MCθ / Pr²
Explanation:
A point source S of light is emitting a power P.
A sphere of radius r is situated at a distance R from source S. (r<<R)
The sphere has a mass M and specific heat capacity C.
IR = P / 4πR²
So Power = P / 4πR² * 2πr² = Pr² / 2R²
Now Pr² / 2R² * t = MCθ
Therefore T = 2R²MCθ / Pr²
The time in which temperature of sphere rises by θ∘C = 2R²MCθ / Pr²
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