- 1 and the Newton's law of cooling states that the rate of change in the temperature T(t) of a body is proportional to

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- 1 and the Newton's law of cooling states that the rate of change in the temperature T(t) of a body is proportional to

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1 And The Newton S Law Of Cooling States That The Rate Of Change In The Temperature T T Of A Body Is Proportional To 1
1 And The Newton S Law Of Cooling States That The Rate Of Change In The Temperature T T Of A Body Is Proportional To 1 (54.75 KiB) Viewed 53 times
solve for the temperature of the body after 30
minutes,
and the temperature of the body after 60 minutes
- 1 and the Newton's law of cooling states that the rate of change in the temperature T(t) of a body is proportional to the difference between the temperature of the medium M(t) and the temperature of the body. That is, dT = K[M(t) – T(t)], where K is a constant. Let K = 0.05 (min) dt temperature of the medium be constant, M(t) = 294 kelvins. If the body is initially at 354 kelvins, use Euler's method with h = 0.1 min to approximate the temperature of the body after (a) 30 minutes and (b) 60 minutes. (a) The temperature of the body after 30 minutes is kelvins.
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