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Determine, using a scale Figure, θ and the magnitude of U

Determine Using A Scale Figure Θ And The Magnitude Of U class=

Sagot :

Answer:

Explanation:

This image contains a physics problem involving an athlete holding a vaulting pole. Let's analyze the problem and break it down.

### Description and Given Data:

- **Figure 1**: Shows an athlete holding a vaulting pole at an angle of 40° to the horizontal.

- **Forces**:

 - \( D \): Applied at point \( X \) and at an angle of 90° to the pole.

 - \( U \): Applied at point \( Y \) and at an angle of θ to the vertical.

 - Magnitude of \( D \) is 53 N.

 - The uniform pole is in equilibrium and has a weight of 31 N.

 

### Questions to Consider:

1. Determine the value of θ.

2. Determine the value of \( U \).

Let's start by analyzing the equilibrium conditions. The pole is in equilibrium, which means that the sum of forces and the sum of moments (torques) about any point must be zero.

### Sum of Forces:

The forces acting on the pole include:

- Weight of the pole (31 N) acting vertically downward.

- \( D \) acting perpendicular to the pole at point \( X \).

- \( U \) acting at point \( Y \) at an angle θ to the vertical.

### Sum of Moments:

To find θ and \( U \), we need to use the fact that the sum of moments about any point is zero. We can take moments about point \( X \) to eliminate the force \( D \) from the equations.

### Solution Approach:

1. **Determine θ**:

  - Use the geometry of the problem and the angles involved to express θ in terms of the known angles and forces.

2. **Determine \( U \)**:

  - Use the equilibrium conditions for the sum of forces and sum of moments.

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