366699 Assertion :
A solid and hollow sphere of same diameter and same material when heated through the same temperature will expand by the same amount
Reason :
The change in volume is independent of the original mass but depends on original volume.

366700 The volume of a metal block is \(4000\;c{m^3}\) at 273 \(K\). What would be its volume at \(373 K\) ? (give \(\alpha\) of the metal is \(18 \times {10^{ - 6}}\;{K^{ - 1}}\))

366701 The coefficient of volumetric expansion of lamina is \(5 \times {10^5}/^\circ C\). Its coefficient of linear expansion will be :

366702 Two large holes are cut in a metal sheet. If this is heated, distances \({A B}\) and \({B C}\), (as shown)

366703 A thin copper wire of length \(L\) increases in length by one percent when heated from
\({t_1}^\circ C\) and \({t_2}^\circ C\). The percentage change in area when a thin copper plate having dimension \(2 L \times L\) is heated from \({t_1}^\circ C\) to \({t_2}^\circ C\) is

366699 Assertion :
A solid and hollow sphere of same diameter and same material when heated through the same temperature will expand by the same amount
Reason :
The change in volume is independent of the original mass but depends on original volume.

366700 The volume of a metal block is \(4000\;c{m^3}\) at 273 \(K\). What would be its volume at \(373 K\) ? (give \(\alpha\) of the metal is \(18 \times {10^{ - 6}}\;{K^{ - 1}}\))

366701 The coefficient of volumetric expansion of lamina is \(5 \times {10^5}/^\circ C\). Its coefficient of linear expansion will be :

366702 Two large holes are cut in a metal sheet. If this is heated, distances \({A B}\) and \({B C}\), (as shown)

366703 A thin copper wire of length \(L\) increases in length by one percent when heated from
\({t_1}^\circ C\) and \({t_2}^\circ C\). The percentage change in area when a thin copper plate having dimension \(2 L \times L\) is heated from \({t_1}^\circ C\) to \({t_2}^\circ C\) is

366699 Assertion :
A solid and hollow sphere of same diameter and same material when heated through the same temperature will expand by the same amount
Reason :
The change in volume is independent of the original mass but depends on original volume.

366700 The volume of a metal block is \(4000\;c{m^3}\) at 273 \(K\). What would be its volume at \(373 K\) ? (give \(\alpha\) of the metal is \(18 \times {10^{ - 6}}\;{K^{ - 1}}\))

366701 The coefficient of volumetric expansion of lamina is \(5 \times {10^5}/^\circ C\). Its coefficient of linear expansion will be :

366702 Two large holes are cut in a metal sheet. If this is heated, distances \({A B}\) and \({B C}\), (as shown)

366703 A thin copper wire of length \(L\) increases in length by one percent when heated from
\({t_1}^\circ C\) and \({t_2}^\circ C\). The percentage change in area when a thin copper plate having dimension \(2 L \times L\) is heated from \({t_1}^\circ C\) to \({t_2}^\circ C\) is

366699 Assertion :
A solid and hollow sphere of same diameter and same material when heated through the same temperature will expand by the same amount
Reason :
The change in volume is independent of the original mass but depends on original volume.

366700 The volume of a metal block is \(4000\;c{m^3}\) at 273 \(K\). What would be its volume at \(373 K\) ? (give \(\alpha\) of the metal is \(18 \times {10^{ - 6}}\;{K^{ - 1}}\))

366701 The coefficient of volumetric expansion of lamina is \(5 \times {10^5}/^\circ C\). Its coefficient of linear expansion will be :

366702 Two large holes are cut in a metal sheet. If this is heated, distances \({A B}\) and \({B C}\), (as shown)

366703 A thin copper wire of length \(L\) increases in length by one percent when heated from
\({t_1}^\circ C\) and \({t_2}^\circ C\). The percentage change in area when a thin copper plate having dimension \(2 L \times L\) is heated from \({t_1}^\circ C\) to \({t_2}^\circ C\) is

366699 Assertion :
A solid and hollow sphere of same diameter and same material when heated through the same temperature will expand by the same amount
Reason :
The change in volume is independent of the original mass but depends on original volume.

366700 The volume of a metal block is \(4000\;c{m^3}\) at 273 \(K\). What would be its volume at \(373 K\) ? (give \(\alpha\) of the metal is \(18 \times {10^{ - 6}}\;{K^{ - 1}}\))

366701 The coefficient of volumetric expansion of lamina is \(5 \times {10^5}/^\circ C\). Its coefficient of linear expansion will be :

366702 Two large holes are cut in a metal sheet. If this is heated, distances \({A B}\) and \({B C}\), (as shown)

366703 A thin copper wire of length \(L\) increases in length by one percent when heated from
\({t_1}^\circ C\) and \({t_2}^\circ C\). The percentage change in area when a thin copper plate having dimension \(2 L \times L\) is heated from \({t_1}^\circ C\) to \({t_2}^\circ C\) is