00:01
In this problem, we have large brass plates that are heated in an oven at a rate of 300 per minute, and we wish to calculate the rate of heat transferred to the plates in the oven.
00:11
Now we assume the thermal properties of the plates are constant, and the changes in kinetic and potential energy is negligible.
00:19
So the properties of this brass is that the density row is 532 .5 pounds per cubic feet, and that the specific heat at constant pressure, cp, is 0 .091 bt ,000.
00:32
To you per pound degree fahrenheit.
00:36
Now if we take the plate to be the system, each individual plate that is, the energy balance can be written as e in minus e out is equal to the change of energy in the system delta e.
00:48
Now the energy in is due to the heat from the oven.
00:52
So we have the only transfer of energy to be the heat transfer, q in, and this is equal to a change of the internal energy of the plate, delta u.
01:03
And we can write delta to u2 minus little u1 where this u is the specific internal energy and we can also expand this further as mc multiplied by the change in temperature t2 minus t1 so there we have an energy balance equation now the first thing we need to do is find the mass of each plate so we can apply it in that equation so the mass of each plate is density times its volume, row times v, which is row times its length times its area...