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The temperature of isolated black body f...

The temperature of isolated black body falls from `T_(1) "to "T_(2)` in time t. Assuming Stefan’s law to hold, time t is proportional to :

A

`tprop((1)/(T_(2))-(1)/(T_(1)))`

B

`tprop((1)/(T_(2)^(2))-(1)/(T_(1)^(2)))`

C

`tprop((1)/(T_(2)^(3))-(1)/(T_(1)^(3)))`

D

`tprop((1)/(T_(2)^(4))-(1)/(T_(1)^(4)))`

Text Solution

Verified by Experts

Power radiated `P=4pir^(2)sigmaT^(4)=(ms(dT)/(dt))`
`-int_(T_(1))^(T_(2))(dT)/(T^(4))=ctimpliest=K[(1)/(T_(2)^(3))-(1)/(T_(1)^(2))]`
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