The Work-Energy Theorem for a Constant/Variable Force
PHXI06:WORK ENERGY AND POWER

355634 A block of mass \(5\;kg\) slides down a rough inclined surface. The angle of inclination is \(45^{\circ}\). The coefficient of sliding friction is 0.20 . When the block slides \(10\;m\), the work done on the block by force of friction is:

1 \(50 \sqrt{2} J\)
2 \(-50 \sqrt{2} J\)
3 \(50\,\;J\)
4 \( - 50\;\,\,{\rm{J}}\)
PHXI06:WORK ENERGY AND POWER

355635 A 1 \(kg\) mass is projected down a rough circular track placed in vertical plane as shown. The speed of the mass at point\(A\) is 3 \(m/s\) and at point \(B\), it is 60 \(m/s\). How much work is done on the mass between \(A\) and \(B\) by the force of friction?
supporting img

1 \( - 8.5\,J\)
2 \( - 7.5\,J\)
3 \( - 24\,J\)
4 \( - 6.5\,J\)
PHXI06:WORK ENERGY AND POWER

355636 A particle experiences a variable force \(\vec{F}=\left(4 x \hat{i}+3 y^{2} \hat{j}\right)\) in a horizontal \(x\)-\(y\) plane. Assume distance in meter and force in newton. If the particle moves from point \((1,2)\) to point \((2,3)\) in the \(x-y\) plane, the Kinetic energy changes by

1 50.0 \(J\)
2 12.5 \(J\)
3 25.0 \(J\)
4 0 \(J\)
PHXI06:WORK ENERGY AND POWER

355637 Two cylindrical vessel of equal cross-sectional area contain water upto height \(h_{1}\) and \(h_{2}\). The vessels are interconnected so that the levels in them become equal. The work done by the forces of gravity during the process is:

1 \(\rho A\left(\dfrac{h_{1}+h_{2}}{2}\right)^{2} g\)
2 \(\dfrac{\rho A h_{1} h_{2}}{2} g\)
3 Zero
4 \(\rho A\left(\dfrac{h_{1}-h_{2}}{2}\right)^{2} g\)
PHXI06:WORK ENERGY AND POWER

355634 A block of mass \(5\;kg\) slides down a rough inclined surface. The angle of inclination is \(45^{\circ}\). The coefficient of sliding friction is 0.20 . When the block slides \(10\;m\), the work done on the block by force of friction is:

1 \(50 \sqrt{2} J\)
2 \(-50 \sqrt{2} J\)
3 \(50\,\;J\)
4 \( - 50\;\,\,{\rm{J}}\)
PHXI06:WORK ENERGY AND POWER

355635 A 1 \(kg\) mass is projected down a rough circular track placed in vertical plane as shown. The speed of the mass at point\(A\) is 3 \(m/s\) and at point \(B\), it is 60 \(m/s\). How much work is done on the mass between \(A\) and \(B\) by the force of friction?
supporting img

1 \( - 8.5\,J\)
2 \( - 7.5\,J\)
3 \( - 24\,J\)
4 \( - 6.5\,J\)
PHXI06:WORK ENERGY AND POWER

355636 A particle experiences a variable force \(\vec{F}=\left(4 x \hat{i}+3 y^{2} \hat{j}\right)\) in a horizontal \(x\)-\(y\) plane. Assume distance in meter and force in newton. If the particle moves from point \((1,2)\) to point \((2,3)\) in the \(x-y\) plane, the Kinetic energy changes by

1 50.0 \(J\)
2 12.5 \(J\)
3 25.0 \(J\)
4 0 \(J\)
PHXI06:WORK ENERGY AND POWER

355637 Two cylindrical vessel of equal cross-sectional area contain water upto height \(h_{1}\) and \(h_{2}\). The vessels are interconnected so that the levels in them become equal. The work done by the forces of gravity during the process is:

1 \(\rho A\left(\dfrac{h_{1}+h_{2}}{2}\right)^{2} g\)
2 \(\dfrac{\rho A h_{1} h_{2}}{2} g\)
3 Zero
4 \(\rho A\left(\dfrac{h_{1}-h_{2}}{2}\right)^{2} g\)
PHXI06:WORK ENERGY AND POWER

355634 A block of mass \(5\;kg\) slides down a rough inclined surface. The angle of inclination is \(45^{\circ}\). The coefficient of sliding friction is 0.20 . When the block slides \(10\;m\), the work done on the block by force of friction is:

1 \(50 \sqrt{2} J\)
2 \(-50 \sqrt{2} J\)
3 \(50\,\;J\)
4 \( - 50\;\,\,{\rm{J}}\)
PHXI06:WORK ENERGY AND POWER

355635 A 1 \(kg\) mass is projected down a rough circular track placed in vertical plane as shown. The speed of the mass at point\(A\) is 3 \(m/s\) and at point \(B\), it is 60 \(m/s\). How much work is done on the mass between \(A\) and \(B\) by the force of friction?
supporting img

1 \( - 8.5\,J\)
2 \( - 7.5\,J\)
3 \( - 24\,J\)
4 \( - 6.5\,J\)
PHXI06:WORK ENERGY AND POWER

355636 A particle experiences a variable force \(\vec{F}=\left(4 x \hat{i}+3 y^{2} \hat{j}\right)\) in a horizontal \(x\)-\(y\) plane. Assume distance in meter and force in newton. If the particle moves from point \((1,2)\) to point \((2,3)\) in the \(x-y\) plane, the Kinetic energy changes by

1 50.0 \(J\)
2 12.5 \(J\)
3 25.0 \(J\)
4 0 \(J\)
PHXI06:WORK ENERGY AND POWER

355637 Two cylindrical vessel of equal cross-sectional area contain water upto height \(h_{1}\) and \(h_{2}\). The vessels are interconnected so that the levels in them become equal. The work done by the forces of gravity during the process is:

1 \(\rho A\left(\dfrac{h_{1}+h_{2}}{2}\right)^{2} g\)
2 \(\dfrac{\rho A h_{1} h_{2}}{2} g\)
3 Zero
4 \(\rho A\left(\dfrac{h_{1}-h_{2}}{2}\right)^{2} g\)
NEET Test Series from KOTA - 10 Papers In MS WORD WhatsApp Here
PHXI06:WORK ENERGY AND POWER

355634 A block of mass \(5\;kg\) slides down a rough inclined surface. The angle of inclination is \(45^{\circ}\). The coefficient of sliding friction is 0.20 . When the block slides \(10\;m\), the work done on the block by force of friction is:

1 \(50 \sqrt{2} J\)
2 \(-50 \sqrt{2} J\)
3 \(50\,\;J\)
4 \( - 50\;\,\,{\rm{J}}\)
PHXI06:WORK ENERGY AND POWER

355635 A 1 \(kg\) mass is projected down a rough circular track placed in vertical plane as shown. The speed of the mass at point\(A\) is 3 \(m/s\) and at point \(B\), it is 60 \(m/s\). How much work is done on the mass between \(A\) and \(B\) by the force of friction?
supporting img

1 \( - 8.5\,J\)
2 \( - 7.5\,J\)
3 \( - 24\,J\)
4 \( - 6.5\,J\)
PHXI06:WORK ENERGY AND POWER

355636 A particle experiences a variable force \(\vec{F}=\left(4 x \hat{i}+3 y^{2} \hat{j}\right)\) in a horizontal \(x\)-\(y\) plane. Assume distance in meter and force in newton. If the particle moves from point \((1,2)\) to point \((2,3)\) in the \(x-y\) plane, the Kinetic energy changes by

1 50.0 \(J\)
2 12.5 \(J\)
3 25.0 \(J\)
4 0 \(J\)
PHXI06:WORK ENERGY AND POWER

355637 Two cylindrical vessel of equal cross-sectional area contain water upto height \(h_{1}\) and \(h_{2}\). The vessels are interconnected so that the levels in them become equal. The work done by the forces of gravity during the process is:

1 \(\rho A\left(\dfrac{h_{1}+h_{2}}{2}\right)^{2} g\)
2 \(\dfrac{\rho A h_{1} h_{2}}{2} g\)
3 Zero
4 \(\rho A\left(\dfrac{h_{1}-h_{2}}{2}\right)^{2} g\)