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Lab report on specific heat capacity
Introduction of specific heat capacity lab report physics
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Experiment to Find the Specific Heat Capacity of an Aluminium Block
DATA COLLECTION:
Mass(m) (kg) (5dp)
Current(I) (A) (2dp)
Voltage (V) (2dp)
Time(t) (s) (0dp)
Initial temp(T1) (ºC) (2sf)
Final temp(T2) (ºC) (2sf)
+/-( 5*10^ -4) %
+/- (1*10^ -1) %
+/- (4*10^ -2) %
+/- (5*10^-1)s
+/- 0.5 ºC
+/- (5*10^ -1) ºC
0.99577
3.70
12.07
0
16.0
16.0
0.99577
3.70
12.08
60
16.0
18.0
0.99577
3.68
12.10
120
16.0
20.0
0.99577
3.66
12.11
180
16.0
22.0
0.99577
3.68
12.10
240
16.0
25.0
0.99577
3.64
12.08
300
16.0
27.0
0.99577
3.64
12.08
360
16.0
30.0
0.99577
3.65
12.03
420
16.0
33.0
DATA PROCESSING AND PRESENTATION:
As Q=m.c.(T2-T1)
Where Q= energy transfer
C= specific heat capacity
We can rearrange this to give:
C= Q/(m(T2-T1))
And as power = energy/time
Therefore E= Pt = Q
And P = IV therefore Q = IVt
Hence C= IVt/(m(T2-T1))
Which is rearranged to the form y=px + c to give:
T2= (IVt / (m.C)) + T1.
Where p is the gradient, and equals 1/C, therefore x = IVt/m = Q/m,
and y = T2 the y intercept is equal to T1
Therefore I have calculated this table:
Energy transfer
Errors (J)
Q/m (j/kg)
Errors(J/kg)
Final temp(T2) ( ºC) (2sf)
(Q) (J) (0dp)
(0dp)
(0dp)
(0dp)
+/- (5*10^ -1) ºC
0
+/- 0
0
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on how long it takes to heat up. If we heat a large volume of water it
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" This means that therefore the enthalpy change of a reaction can be measured by the calculation of 2 other reactions which relate directly to the reactants used in the first reaction and provided the same reaction conditions are used, the results will not be affected. We have the problem set by the experiment to determine the enthalpy change of the thermal decomposition of calcium carbonate. This is difficult because we cannot accurately measure how much thermal energy is taken from the surroundings and provided via thermal energy from a Bunsen flame into the reactants, due to its endothermic nature. Therefore, using the enthalpy changes obtained in reaction 1 and reaction 2 we can set up a Hess cycle.
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