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Write Newton's law of cooling....

Write Newton's law of cooling.

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Discuss the experiment verifying Newton's law of cooling.

On what does the proportionality constant depends given in Newton's law of cooling.

For which method of convection Newton's law of cooling can be used ?

A body cools in a surrounding of constant temperature 30^(@)C . Its heat capacity is 2J//^(@)C . Initial temperature of the body is 40^(@)C . Assume Newton's law of cooling is valid. The body cools to 36^(@)C in 10 minutes. In further 10 minutes it will cool from 36^(@)C to :

A liquid in a beaker has temperature theta(t) at time t and theta_0 is temperature of surroundings, then according to Newton's law of cooling the correct graph between log_e( theta-theta_0) and t is :

A body with an initial temperature theta_(1) is allowed to cool in a surrounding which is at a constant temperature of theta_(0) (theta lt theta_(1)) Assume that Newton's law of cooling is obeyed Let k = constant The temperature of the body after time t is best experssed by .

A body cools in a surrounding of constant temperature 30^(@)C . Its heat capacity is 2J//^(@)C . Initial temperature of the body is 40^(@)C . Assume Newton's law of cooling is valid. The body cools to 36^(@)C in 10 minutes. When the body temperature has reached 36^(@)C . it is heated again so that it reaches to 40^(@)C in 10 minutes. Assume that the rate of loss of heat at 38^(@)C is the average rate of loss for the given time . The total heat required from a heater by the body is :

In Newton's law of cooling (d theta)/(dt)=-k(theta-theta_(0)) the constant k is proportional to .

The temperature of a body in a a room is 80^@ F After five minutes the temperature of the body becomes 60^@ F . After another 5 minutes the temperature becomes 50^@ F . What is the temperature of surrounding ? ( Newton's law of cooling )

The temperature of a body in a a room is 80^@ C After five minutes the temperature of the body becomes 64^@ C and 10 minutes the temperature becomes 52^@ C . What is the temperature of surrounding ? ( Newton's law of cooling )