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Pressure remaining the same, the volume of a given mass of an ideal gas increases for every degree centigrade rise in temperature by define fraction of its volume atA. `0^(@)C`B. Its critical temperatureC. Absolute zeroD. Its Boyle temperature |
Answer» Correct Answer - A `V_(t)=V_(o)(1+alpha_(u)t)` `because (V_(2)-V_(1))=DeltaV=V_(o)alpha(t_(2)-t_(1))` if `t_(2)-t_(1)=1^(@)` then `DeltaV=alphaV_(o)` For every `1^(@)C` increase in temperature, the volume of a given mass of an ideal gas increased by a definite fraction. |
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