Consider two identical homogeneous spheres made of the same material. Each of the spheres is of mass *\(m\)* and radius *\(r\)*. Both have the same initial temperature. One of them rests on a thermally insulating horizontal plane and the other hangs from an insulating thread. Now equal amount of heat *\(Q\)* is given to each of the spheres as a result of which their temperature rises.

Find the absolute value of the difference in the final temperatures of the spheres **in Kelvins** rounded off to the nearest integer.

**Details and Assumptions:**

- All kinds of heat losses are negligible.
*\(m=1\mbox{ kg}\)**\(r=1\mbox{ m}\)**\(g=10\mbox{ m/s}^{2}\)**\(Q=100\mbox{ J}\)*- Coefficient of linear expansion of the material
*(\(\alpha\))=\(10^{-6} \mbox{ K}^{-1}\)* - Specific heat capacity of the material of the spheres
*\((C) \) = \( 2\times10^{-2} \mbox{ J K}^{-1} \mbox{ kg}^{-1}\)*

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