A 25.0 kg mass is hanging from two pulleys as shown at right. If the system is stationary, what are the forces: T1, T2, T3, T4, Ts, and the force F which must be pulled to maintain this state? (assume pulleys are frictionless and masses, and rope is massless too) F 25.0 kg

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**Pulley System Problem**

A 25.0 kg mass is hanging from two pulleys, as shown on the right. If the system is stationary, calculate the following forces: \( T_1, T_2, T_3, T_4, T_5 \), and the force \( F \) which must be applied to maintain this state. Assume that the pulleys are frictionless, the masses are negligible, and the rope is massless as well.

**Diagram Description:**

- The system includes two pulleys, an upper pulley and a lower pulley, connected by a rope.
- The mass of 25.0 kg is suspended from the lower pulley.
- The notation of forces is as follows:
  - \( T_1 \) is the tension in the section of the rope directly supporting the 25.0 kg mass.
  - \( T_2 \) is the tension in the section of the rope between the lower pulley and the upper pulley.
  - \( T_3 \) is the tension in the section of the rope leading upwards from the lower pulley.
  - \( T_4 \) is the tension in the section pulling the right side of the upper pulley.
  - \( T_5 \) is the tension on the left side of the upper pulley.
  - \( F \) is the force applied to the left section of the rope to maintain the system in equilibrium.
Transcribed Image Text:**Pulley System Problem** A 25.0 kg mass is hanging from two pulleys, as shown on the right. If the system is stationary, calculate the following forces: \( T_1, T_2, T_3, T_4, T_5 \), and the force \( F \) which must be applied to maintain this state. Assume that the pulleys are frictionless, the masses are negligible, and the rope is massless as well. **Diagram Description:** - The system includes two pulleys, an upper pulley and a lower pulley, connected by a rope. - The mass of 25.0 kg is suspended from the lower pulley. - The notation of forces is as follows: - \( T_1 \) is the tension in the section of the rope directly supporting the 25.0 kg mass. - \( T_2 \) is the tension in the section of the rope between the lower pulley and the upper pulley. - \( T_3 \) is the tension in the section of the rope leading upwards from the lower pulley. - \( T_4 \) is the tension in the section pulling the right side of the upper pulley. - \( T_5 \) is the tension on the left side of the upper pulley. - \( F \) is the force applied to the left section of the rope to maintain the system in equilibrium.
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