00:01
Alright, so in this problem, we see that we have two graphs.
00:05
One, graph a is basically the equilibrium between a and b, and graph b is basically showing some relation between delta t and q over m of material b.
00:20
So physically, this graph can show some information, but this graph doesn't show anything physically, but we can get out, get some information out of b, out of graph b.
00:36
So let's first explain what graph a is.
00:39
So in graph a, we can see that a and b are coming to an equilibrium after some time, and the equilibrium temperature is given as 40 degrees celsius.
00:53
So, yeah, that's all the information.
00:56
That we can get from here and from the second graph as we mentioned that there's no physical meaning of this graph but we can get something out of the slope so we know that slope the definition of slope is y over x so in y axis we have delta t and in x axis we have q over m so instead of why we can write delta t and instead of x we can write q over m that's the slope and from here we see that this is nothing but delta times m over q so what's this now if we look at the equation for heat added or taken from system we see this following question where q is equal to heat added or taken out of the system and that's equal to mass of the system or mass of the material that we're using see the specific heat of the material and delta is the change in temperature.
02:01
So when heat is added or taken away.
02:05
And from here we can solve for c, which is q over m times delta t...