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(B) The formula for heat energy is $Q = m \cdot c \cdot \Delta 	heta$, where $c$ is the specific heat capacity.Rearranging for $c$, we get $c = \frac

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(B) The formula for heat energy is $Q = m \cdot c \cdot \Delta 	heta$, where $c$ is the specific heat capacity.Rearranging for $c$, we get $c = \frac{Q}{m \cdot \Delta 	heta}$.Here, $Q$ is the heat energy (a constant) and $m$ is the mass (a constant).Therefore, $c \propto \frac{1}{\Delta 	heta}$.Since the size of one degree on the Fahrenheit scale is smaller than the size of one degree on the Celsius scale $(1^\circ C = 1.8^\circ F)$, a temperature interval $\Delta 	heta$ expressed in $^\circ F$ will have a larger numerical value than the same interval expressed in $^\circ C$.Because the denominator $\Delta 	heta$ increases when changing from $^\circ C$ to $^\circ F$, the numerical value of specific heat $c$ must decrease.

If the temperature scale is changed from $^\circ C$ to $^\circ F$, the numerical value of specific heat will

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