if 75 g of liquid water (C=4.18 J/g-°C) in a calorimeter changes temperature from 25°C to 75°C, how much heat was transferred? use the equation C=q/mΔT
Use the equation provided
can you walk me through it maybe? thats why i asked on here..... @aaronq
I can help you correct any mistakes you make if you attempt it
well its gonna be a long time because i dont know how to do it. thats why im asking for help.
It's rather simple, assuming you know what the variables are. Plug in the variables where they go and solve. I don't mind helping you, hence why i'm here, but you have to put in some effort.
assuming i know the variables. i dont. im not asking you to do it for me. but if you could idk start me off or something it would help alot
Sure thing, the variables are the following: q = heat m= mass C = specific heat capacity (given in the question) \(\sf \Delta T\) is the change in temperature, explicitly, \(\sf \Delta T=T_{final}-T_{initial}\)
the capacity is gonna be what 75? right?
no, the specific heat capacity for water is: C=4.18 J/g-°C
75 g is the mass
i meant the other 75. but okay
That's the temperature
okay. writing out the equation
i dont know
lol you're so close. \(q= m*C*\Delta T\) Just plug the stuff in and solve, try it here
i dont know what m or T is
and that equation is different....
m stands for mass, the mass of the water in this case \(\Delta T\) is the difference in temperature. Whats' the difference in temperature between 15 \(^oC\) and 25 \(^oC\)? \(\Delta T=25^oC-15^oC=10^oC\)
The equation is the exact same, it's just rearranged with algebra
well im not passing algebra soooo i was confused. sorry
No need to apologize. I think algebra is necessary to solve these problems, a pre-requisite if you may. you're going to run into a lot of of these kinds of problems where you have to use algebra.
15.7kJ
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