Answer:
Here, mass of metal,
\[\vartriangle T=\frac{\vartriangle
Q}{mc}\]
Fall in temperature of metal
\[=\frac{7\cdot 5\times
{{10}^{5}}}{8\times {{10}^{3}}\times 0\cdot 91}={{11103}^{o}}C\]
If
c is specific heat of the metal, then heat lost by the
metal,
\[2\cdot 5\]
Volume
of water \[=150\,c.c.\]
\[\therefore
\] Mass of water, \[m'=150\,g\] ..(i)
Water equivalent of calorimeter,
\[0\cdot
39J{{g}^{-1}}\]
Rise in temp. of water and
calorimeter,
\[^{o}{{C}^{-1}}.\]
Heat gained by water and
calorimeter,
\[=335J{{g}^{-1}}.\]\[m=2\cdot
5kg=2500g\]
\[\vartriangle
T=500-0={{500}^{o}}C\]\[c=0\cdot 39J{{g}^{-1}}\] ..(ii)
\[L=335J{{g}^{-1}}\] From (i) and
(ii) \[\therefore \]
or \[m'L=mc\vartriangle T\]
If some heat is lost t0 the surroundings, value of c so
obtained will be less than the actual value of c.
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