When the temperature difference between a body and its surroundings is \(20\)°C, it loses heat to the surroundings at a rate of \(40\) W. If the temperature difference increases to \(25\)°C, the rate of loss of heat is:
1. \(45\)
2. \(50\) W
3. \(60\)
4. \(80\) W
Subtopic:  Newton's Law of Cooling |
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A body cools from \(52^\circ \text{C}\) to \(48^\circ \text{C}\) in \(6\) minutes. How much time will the same body take to cool from \(53^\circ \text{C}\) to \(47^\circ \text{C}?\) Assume cooling is linear with time.
1. \(12\) minutes
2. \(9\) minutes
3. \(8\) minutes
4. \(7\) minutes
Subtopic:  Newton's Law of Cooling |
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A body loses heat at a rate of \(2\) W/min when it is at a temperature of \(40^{\circ}\mathrm C,\) but at a rate of \(1\) W/min when its temperature is \(30^{\circ}\mathrm C.\) The temperature of the surroundings is:
1. \(25^{\circ}\mathrm C\)
2. \(20^{\circ}\mathrm C\)
3. \(10^{\circ}\mathrm C\)
4. \(35^{\circ}\mathrm C\)
Subtopic:  Newton's Law of Cooling |
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