Calorimetry
NEET Test Series from KOTA - 10 Papers In MS WORD WhatsApp Here
PHXI11:THERMAL PROPERTIES OF MATTER

366329 Which of the following is true in the case of molecules, when ice melts

1 \(K.E\) is gained
2 \(K.E\). is lost
3 \(P.E\) is gained
4 \(P.E\). is lost
PHXI11:THERMAL PROPERTIES OF MATTER

366330 A solid cube of mass \({m}\) at a temperature \({\theta_{0}}\) is heated at a constant rate. It becomes liquid at temperature \({\theta_{1}}\) and vapour at temperature \({\theta_{2}}\). Let \({s_{1}}\) and \({s_{2}}\) be specific heats in its solid and liquid states respectively. If \({L_{f}}\) and \({L_{v}}\) are latent heats of fusion and vaporisation respectively, then the minimum heat energy supplied to the cube until it vaporises is

1 \({m s_{1}\left(\theta_{1}-\theta_{0}\right)+m s_{2}\left(\theta_{2}-\theta_{1}\right)}\)
2 \({m L_{f}+m s_{2}\left(\theta_{2}-\theta_{1}\right)+m L_{v}}\)
3 \({m s_{1}\left(\theta_{1}-\theta_{0}\right)+m L_{f}+m s_{2}\left(\theta_{2}-\theta_{1}\right)+m L_{v}}\)
4 \({m s_{1}\left(\theta_{1}-\theta_{0}\right)+m L_{f}+m s_{2}\left(\theta_{2}-\theta_{0}\right)+m L_{v}}\)
PHXI11:THERMAL PROPERTIES OF MATTER

366331 \(10\;g\) of ice at \( - 20^\circ C\) is dropped into a calorimeter containing \(10\;g\) of water at \(10^\circ C\); the specific heat of water is twice that the ice. When equilibrium is reached, the calorimeter will contain

1 \(10\;g\) ice and \(10\;g\) of water
2 \(20\;g\) of water
3 \(20\;g\)
4 \(5\;g\) of ice and \(15\;g\) of water
PHXI11:THERMAL PROPERTIES OF MATTER

366332 A solid material is supplied with heat at constant rate and the temperature of the material changes as shown. From the graph, the false conclusion drawn is
supporting img

1 \(AB\) represents the change of state from solid to liquid
2 \(AB\) and \(CD\) of the graph represent phase changes
3 \(CD\) represents change of state from liquid to vapour
4 Latent heat of fusion is twice the latent heat of vaporisation
PHXI11:THERMAL PROPERTIES OF MATTER

366329 Which of the following is true in the case of molecules, when ice melts

1 \(K.E\) is gained
2 \(K.E\). is lost
3 \(P.E\) is gained
4 \(P.E\). is lost
PHXI11:THERMAL PROPERTIES OF MATTER

366330 A solid cube of mass \({m}\) at a temperature \({\theta_{0}}\) is heated at a constant rate. It becomes liquid at temperature \({\theta_{1}}\) and vapour at temperature \({\theta_{2}}\). Let \({s_{1}}\) and \({s_{2}}\) be specific heats in its solid and liquid states respectively. If \({L_{f}}\) and \({L_{v}}\) are latent heats of fusion and vaporisation respectively, then the minimum heat energy supplied to the cube until it vaporises is

1 \({m s_{1}\left(\theta_{1}-\theta_{0}\right)+m s_{2}\left(\theta_{2}-\theta_{1}\right)}\)
2 \({m L_{f}+m s_{2}\left(\theta_{2}-\theta_{1}\right)+m L_{v}}\)
3 \({m s_{1}\left(\theta_{1}-\theta_{0}\right)+m L_{f}+m s_{2}\left(\theta_{2}-\theta_{1}\right)+m L_{v}}\)
4 \({m s_{1}\left(\theta_{1}-\theta_{0}\right)+m L_{f}+m s_{2}\left(\theta_{2}-\theta_{0}\right)+m L_{v}}\)
PHXI11:THERMAL PROPERTIES OF MATTER

366331 \(10\;g\) of ice at \( - 20^\circ C\) is dropped into a calorimeter containing \(10\;g\) of water at \(10^\circ C\); the specific heat of water is twice that the ice. When equilibrium is reached, the calorimeter will contain

1 \(10\;g\) ice and \(10\;g\) of water
2 \(20\;g\) of water
3 \(20\;g\)
4 \(5\;g\) of ice and \(15\;g\) of water
PHXI11:THERMAL PROPERTIES OF MATTER

366332 A solid material is supplied with heat at constant rate and the temperature of the material changes as shown. From the graph, the false conclusion drawn is
supporting img

1 \(AB\) represents the change of state from solid to liquid
2 \(AB\) and \(CD\) of the graph represent phase changes
3 \(CD\) represents change of state from liquid to vapour
4 Latent heat of fusion is twice the latent heat of vaporisation
PHXI11:THERMAL PROPERTIES OF MATTER

366329 Which of the following is true in the case of molecules, when ice melts

1 \(K.E\) is gained
2 \(K.E\). is lost
3 \(P.E\) is gained
4 \(P.E\). is lost
PHXI11:THERMAL PROPERTIES OF MATTER

366330 A solid cube of mass \({m}\) at a temperature \({\theta_{0}}\) is heated at a constant rate. It becomes liquid at temperature \({\theta_{1}}\) and vapour at temperature \({\theta_{2}}\). Let \({s_{1}}\) and \({s_{2}}\) be specific heats in its solid and liquid states respectively. If \({L_{f}}\) and \({L_{v}}\) are latent heats of fusion and vaporisation respectively, then the minimum heat energy supplied to the cube until it vaporises is

1 \({m s_{1}\left(\theta_{1}-\theta_{0}\right)+m s_{2}\left(\theta_{2}-\theta_{1}\right)}\)
2 \({m L_{f}+m s_{2}\left(\theta_{2}-\theta_{1}\right)+m L_{v}}\)
3 \({m s_{1}\left(\theta_{1}-\theta_{0}\right)+m L_{f}+m s_{2}\left(\theta_{2}-\theta_{1}\right)+m L_{v}}\)
4 \({m s_{1}\left(\theta_{1}-\theta_{0}\right)+m L_{f}+m s_{2}\left(\theta_{2}-\theta_{0}\right)+m L_{v}}\)
PHXI11:THERMAL PROPERTIES OF MATTER

366331 \(10\;g\) of ice at \( - 20^\circ C\) is dropped into a calorimeter containing \(10\;g\) of water at \(10^\circ C\); the specific heat of water is twice that the ice. When equilibrium is reached, the calorimeter will contain

1 \(10\;g\) ice and \(10\;g\) of water
2 \(20\;g\) of water
3 \(20\;g\)
4 \(5\;g\) of ice and \(15\;g\) of water
PHXI11:THERMAL PROPERTIES OF MATTER

366332 A solid material is supplied with heat at constant rate and the temperature of the material changes as shown. From the graph, the false conclusion drawn is
supporting img

1 \(AB\) represents the change of state from solid to liquid
2 \(AB\) and \(CD\) of the graph represent phase changes
3 \(CD\) represents change of state from liquid to vapour
4 Latent heat of fusion is twice the latent heat of vaporisation
PHXI11:THERMAL PROPERTIES OF MATTER

366329 Which of the following is true in the case of molecules, when ice melts

1 \(K.E\) is gained
2 \(K.E\). is lost
3 \(P.E\) is gained
4 \(P.E\). is lost
PHXI11:THERMAL PROPERTIES OF MATTER

366330 A solid cube of mass \({m}\) at a temperature \({\theta_{0}}\) is heated at a constant rate. It becomes liquid at temperature \({\theta_{1}}\) and vapour at temperature \({\theta_{2}}\). Let \({s_{1}}\) and \({s_{2}}\) be specific heats in its solid and liquid states respectively. If \({L_{f}}\) and \({L_{v}}\) are latent heats of fusion and vaporisation respectively, then the minimum heat energy supplied to the cube until it vaporises is

1 \({m s_{1}\left(\theta_{1}-\theta_{0}\right)+m s_{2}\left(\theta_{2}-\theta_{1}\right)}\)
2 \({m L_{f}+m s_{2}\left(\theta_{2}-\theta_{1}\right)+m L_{v}}\)
3 \({m s_{1}\left(\theta_{1}-\theta_{0}\right)+m L_{f}+m s_{2}\left(\theta_{2}-\theta_{1}\right)+m L_{v}}\)
4 \({m s_{1}\left(\theta_{1}-\theta_{0}\right)+m L_{f}+m s_{2}\left(\theta_{2}-\theta_{0}\right)+m L_{v}}\)
PHXI11:THERMAL PROPERTIES OF MATTER

366331 \(10\;g\) of ice at \( - 20^\circ C\) is dropped into a calorimeter containing \(10\;g\) of water at \(10^\circ C\); the specific heat of water is twice that the ice. When equilibrium is reached, the calorimeter will contain

1 \(10\;g\) ice and \(10\;g\) of water
2 \(20\;g\) of water
3 \(20\;g\)
4 \(5\;g\) of ice and \(15\;g\) of water
PHXI11:THERMAL PROPERTIES OF MATTER

366332 A solid material is supplied with heat at constant rate and the temperature of the material changes as shown. From the graph, the false conclusion drawn is
supporting img

1 \(AB\) represents the change of state from solid to liquid
2 \(AB\) and \(CD\) of the graph represent phase changes
3 \(CD\) represents change of state from liquid to vapour
4 Latent heat of fusion is twice the latent heat of vaporisation