01 = 60.0° and ₂ = 25.0 with the horizontal. If the system is in equilibrium, find the tension T₂ in the wire. Specify your answer as an integer i.e. with no decimals. Do not include units. T₁ 01 T3 09 T₂ W

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Chapter1: Units, Trigonometry. And Vectors
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### Problem Statement:

A bag of cement of weight 326 N hangs from three wires as shown. Two of the wires make angles Θ₁ = 60.0° and Θ₂ = 25.0° with the horizontal. If the system is in equilibrium, find the tension T₂ in the wire.

**Specify your answer as an integer i.e. with no decimals. Do not include units.**

### Diagram Explanation:

The diagram illustrates a system in equilibrium where a weight, labeled as "CEMENT" with weight \( w \), is suspended by three wires. 

- **Wire T₁**: Makes an angle Θ₁ = 60.0° with the horizontal.
- **Wire T₂**: Makes an angle Θ₂ = 25.0° with the horizontal.
- **Wire T₃**: Vertically connects the weight to the two angled wires.

The objective is to determine the tension in wire T₂.

This problem involves resolving the forces in horizontal and vertical components and applying equilibrium conditions to solve for the unknown tension.
Transcribed Image Text:### Problem Statement: A bag of cement of weight 326 N hangs from three wires as shown. Two of the wires make angles Θ₁ = 60.0° and Θ₂ = 25.0° with the horizontal. If the system is in equilibrium, find the tension T₂ in the wire. **Specify your answer as an integer i.e. with no decimals. Do not include units.** ### Diagram Explanation: The diagram illustrates a system in equilibrium where a weight, labeled as "CEMENT" with weight \( w \), is suspended by three wires. - **Wire T₁**: Makes an angle Θ₁ = 60.0° with the horizontal. - **Wire T₂**: Makes an angle Θ₂ = 25.0° with the horizontal. - **Wire T₃**: Vertically connects the weight to the two angled wires. The objective is to determine the tension in wire T₂. This problem involves resolving the forces in horizontal and vertical components and applying equilibrium conditions to solve for the unknown tension.
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