Draw a free body diagram for each situation, then evaluate. A man is pulling on his dog with a force of 70.0 N directed at an angle +30.0° to the horizontal. Find the x and y components of this force. 1

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Chapter1: Units, Trigonometry. And Vectors
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how would you do #1? / what equations to use, thanks !
**Force 1**

**Physics**

**Draw a free body diagram for each situation, then evaluate.**

A man is pulling on his dog with a force of 70.0 N directed at an angle +30.0° to the horizontal. Find the x and y components of this force.

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1. [No content beneath]

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A gust of wind blows an apple from a tree. As the apple falls, the gravitational force on the apple is 2.25 N downward, and the...

[Note: The text is cut off at the bottom, so the remaining content is incomplete.]

**Explanation:**

For the first problem, you will need to resolve the force into its horizontal (x) and vertical (y) components using trigonometry:

- **Horizontal Component (Fx):** \( Fx = F \cdot \cos(\theta) \)
- **Vertical Component (Fy):** \( Fy = F \cdot \sin(\theta) \)

Where:
- \( F = 70.0 \, \text{N} \)
- \( \theta = 30.0^\circ \)

Assume: 

- \( Fx = 70.0 \cdot \cos(30.0^\circ) \)
- \( Fy = 70.0 \cdot \sin(30.0^\circ) \)

This setup will help calculate the components, and drawing a free body diagram will help visualize the forces acting on the dog.
Transcribed Image Text:**Force 1** **Physics** **Draw a free body diagram for each situation, then evaluate.** A man is pulling on his dog with a force of 70.0 N directed at an angle +30.0° to the horizontal. Find the x and y components of this force. --- 1. [No content beneath] --- A gust of wind blows an apple from a tree. As the apple falls, the gravitational force on the apple is 2.25 N downward, and the... [Note: The text is cut off at the bottom, so the remaining content is incomplete.] **Explanation:** For the first problem, you will need to resolve the force into its horizontal (x) and vertical (y) components using trigonometry: - **Horizontal Component (Fx):** \( Fx = F \cdot \cos(\theta) \) - **Vertical Component (Fy):** \( Fy = F \cdot \sin(\theta) \) Where: - \( F = 70.0 \, \text{N} \) - \( \theta = 30.0^\circ \) Assume: - \( Fx = 70.0 \cdot \cos(30.0^\circ) \) - \( Fy = 70.0 \cdot \sin(30.0^\circ) \) This setup will help calculate the components, and drawing a free body diagram will help visualize the forces acting on the dog.
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