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Trial 1 29.60 g Cu 95.9 25.9 23.09 g 21.7 Mass of Pennies Used Initial Temperature of Pennies Final Temperature of the System
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Answer #1

Calculation of heat gained by water

Mass of water, mwater =23.09 g

Intial temperature of water, Ti = 21.7 oC

Final temperature of water, Tf = 25.9 oC

Change in temperature of water, \DeltaT = Tf - Ti = 25.9 oC - 21.7 oC = 4.2 oC

Specific heat of water, cwater = 4.184 J/goC

The heat gained by water can be calculated as below

qwater = cwater * mwater* \DeltaT

=(4.184 J/goC)(23.09 g)( 4.2 oC)

= 405.76 J

Calculation of specific heat of copper when no heat is lost to calorimeter

If no heat is lost to the calorimeter, then

Heat gained by water = Heat lost by copper pennies

qwater = -qcopper

Therefore, qcopper = - 405.76 J

Now,

Mass of copper pennies, mcopper =29.60 g

Intial temperature of pennies, Ti = 95.9 oC

Final temperature of pennies, Tf = 25.9 oC

Change in temperature of pennies, \DeltaT = Tf - Ti = 25.9 oC - 95.9 oC = - 70 oC

Using,

qcopper = ccopper * mcopper * \DeltaT

ccopper = qcopper / ( mcopper * \DeltaT )

Plugging the values in the above equation

ccopper = ( - 405.76 J) / {29.60 g * ( - 70 oC)}

=0.196 J/ g oC

Calculation of specific heat of copper when 127.4 J of heat is absorbed by the calorimeter

If 127.4 J of heat is absorbed by calorimeter, then actual heat lost heat lost by copper =

-[Heat gained by water + heat gained by calorimeter] -----------(negative sign is for heat lost)

=-(405.76 J+ 127.4 J)

=-533.16 J

Plugging this value in equation below, we get

ccopper = qcopper / ( mcopper * \DeltaT )

= (-533.16 J) / {29.60 g * ( - 70 oC)}

= 0.257 J/ g oC

Calculation of percentage error

Percentage error = {(Theoretical value - experimental value) / theoretical value} *100 %

Theoretical value = 0.385  J/ g oC

Experimental value = 0.257 J/ g oC  

Percentage error =[{( 0.385  J/ g oC ) - (0.257 J/ g oC ) }/ (0.385  J/ g oC  )] *100 %

=33.25 %

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