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Answer :
An elevator system in a tall building consists of a 800-kg car and a 950-kg counterweight joined by a light cable of constant length that passes over a pulley of mass 280kg since n=0, the presence of people does not affect the calculation in this case. The system consists only of the car, counterweight, and pulley.
When n=0, there are no passengers in the lift vehicle. In this example, the system's entire mass consists of merely the vehicle, counterweight, and pulley. Let us examine the situation:
The total mechanical energy (E_total) can be expressed as the sum of the kinetic energy (KE) and potential energy (PE) of the system:
E_total = KE + PE
KE_initial = (1/2) * (m_car + m_counterweight + n * m_person) * [tex]v_{initial}^2[/tex]
KE_initial = (1/2) * (m_car + m_counterweight) * [tex]v_{initial}^2[/tex]
E_total = KE_initial + PE_initial = KE_final + PE_final
KE_initial + PE_initial = 0
Now,
(1/2) * (m_car + m_counterweight) * [tex]v_{initial}^2[/tex] + PE_initial = 0
The length of the cable is given by:
L = 2π * r_pulley
h = L - (r_car + r_counterweight)
We can compute the change in height (h) and the initial potential energy (PE_initial) by substituting the supplied numbers.
Thus, because n=0, the existence of persons in this scenario has no effect on the computation. The vehicle, counterweight, and pulley are the sole components of the system.
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