00:01
So we know the change in length for linear expansion would be equal to alpha, the linear expansion coefficient, times the original length, times the change in temperature.
00:10
The change in volume is very nearly three times alpha, three times the linear expansion coefficient, times the original volume, times the change in temperature.
00:20
This is equaling to beta, the volume expansion coefficient, times the original volume, times delta t.
00:27
And so we can say that then the change in length would be equal the volume expansion coefficient beta divided by three multiplied by the original length times the change in temperature.
00:39
And so we can then say that the change in volume, the difference in the change in volume would be equaling essentially beta the volume expansion coefficient for the radiator fluid minus.
01:00
The volume expansion coefficient for copper multiplied by the original volume times delta t.
01:07
And so we can then solve and say that this is going to be equaling...