Finding the specific latent heat of fusion of an ice cube

AI Thread Summary
To find the specific latent heat of fusion of an ice cube, the heat loss from water must equal the heat gain by the ice cube. The equations used include Q=mcΔt for both substances, leading to the rearrangement of terms to isolate H. The initial calculations provided resulted in values that did not match the expected latent heat of fusion for water. A suggested correction involves properly rearranging the equation to H = (mwcΔtw - micΔti)/mi. This approach aims to yield a more accurate calculation of the latent heat of fusion.
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Homework Statement


We completed a lab with the following information

Substance Mass(g) Starting temperature (°C) Final Temperature (°C)
Ice cube 15.55 0 12
Water 151.25 21 12

Now we need to find the specific latent heat of fusion of water

Homework Equations


Q=mcΔt
Q=mH or Q=mL

The Attempt at a Solution


Heat Loss(water)=Heat Gain(ice cube)
mcΔt(water)=mH+mcΔt(ice cube)
Solving for H
H=mcΔt (water)
m+mcΔt (ice cube)

H=(151.25)(4.2)(9)
15.55+15.55(4.2)12

H=5717.25
799.27

This gives me an answer which is nowhere near the actual value of the specific latent heat of fusion of water.
Any help would be greatly appreciated, thanks in advance
 
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Heat Loss(water)=Heat Gain(ice cube)
mcΔt(water)=mH+mcΔt(ice cube)
Solving for H
H=mcΔt(water)
m+mcΔt (ice cube)

Have you rearranged that correctly?...

mwcΔtw = miH+micΔti

so..

miH = mwcΔtw - micΔti

and

H = (mwcΔtw - micΔti)/mi
 
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