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A lift of mass M is suspended from a cable - AQA - A-Level Physics - Question 15 - 2019 - Paper 1

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A lift of mass M is suspended from a cable. The lift descends with a downward acceleration, α. A frictional force F acts on the lift. What is the tension T in the c... show full transcript

Worked Solution & Example Answer:A lift of mass M is suspended from a cable - AQA - A-Level Physics - Question 15 - 2019 - Paper 1

Step 1

What is the tension T in the cable?

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Answer

To find the tension in the cable, we start by analyzing the forces acting on the lift.

  1. Forces Acting on the Lift:

    • The gravitational force acting on the lift is given by:

      Fg=MgF_g = Mg

      where M is the mass of the lift and g is the acceleration due to gravity.

    • There is also a frictional force, F, acting against the motion of the lift as it descends.

  2. Applying Newton's Second Law:

    • According to Newton's second law, the net force acting on the lift can be expressed as:

      Fnet=MaF_{net} = Ma

      where a is the acceleration of the lift (downward in this case).

  3. Identifying the Net Force:

    • The net force is the difference between the gravitational force and the sum of the frictional force because the lift is accelerating downward:

      Fnet=FgFTF_{net} = F_g - F - T

    Rearranging gives us:

    T=MgFMaT = Mg - F - Ma

    Further simplifying this based on the net force gives:

    T=M(ga)FT = M(g - a) - F

  4. Conclusion:

    • The correct expression for the tension T in the cable, accounting for gravitational force, friction, and acceleration is summarized as:

      T=M(ga)FT = M(g - a) - F

    Evaluating the options provided in the question confirms that this aligns with option D.

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