00:01
For this problem, we will be determining the amount of ice that will melt at a certain heat.
00:09
Now, we first have to determine that heat, and that is based on two equations.
00:15
Well, determining the heat is based on one equation, and then finding the actual mass that will be melted is with another equation.
00:21
These two equations are q equals n, c, delta, t.
00:35
I'm sorry, that's supposed to be a delta and not an a.
00:42
And q equals n delta h.
00:49
So, if we say that the mueller heat of capacity for a diatomic element is 29 .1.
00:56
29 .1 is the value for the mueller heat of capacity.
00:59
The molar heat of capacity is c.
01:03
Q is just the heat, but the molar heat capacity is c.
01:10
So if we have the molar heat of capacity, and i'd say we also have the temperature difference that change, then and also the amount of moles present, we can determine the heat of the reaction.
01:25
So we will be using this first equation to determine that.
01:30
So q would equal the moles times the molar heat of capacity time to change in temperature.
01:38
Now, for the moles, we will have 1 .8 times 10 to the 20 moles.
01:51
And we'll be multiplying that by the molar heat of capacity, which we said was 29 .1 joules per kelvin per mole.
02:02
And then the change in temperature was a difference of 3 kelvin.
02:14
So if they gave us to us in celsius, we would know that if they said we increased 3 degrees, our final would be 3 degrees higher than our initial.
02:25
So it would be converting those celsius degrees into kelvin and then subtracting them.
02:32
But that step isn't necessary when you are doing a difference because converting between celsius and kelvin is just an addition.
02:40
So you will be subtracting what you are adding to the celsius anyway.
02:45
So if they tell you it's only increasing by 3 degrees celsius, that means it's also increasing by 3 kelvin...