3. A 2kg owl jumps directly upward into the air with a speed of 5m/s, but a wind is blowing which exerts a 6N force on the ball to the right. How far away does the owl land? Ax Vi Vf a At 6N 5m/s

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

**Question 3:**
A 2 kg owl jumps directly upward into the air with a speed of 5 m/s, but a wind is blowing which exerts a 6 N force on the owl to the right. How far away does the owl land?

### Diagram Explanation

- **Diagram Components**:
  - An owl is depicted as jumping vertically with an initial speed of 5 m/s.
  - There is an illustration showing a wind blowing to the right, exerting a 6 N force.
  - The trajectory of the owl is represented by a parabolic arc with a horizontal displacement marked by a question mark.

### Data Table Explanation

- **Table Headers**:
  - \( x \): Horizontal motion
  - \( y \): Vertical motion

- **Table Variables**:
  - \( \Delta x \): Horizontal displacement
  - \( \Delta y \): Vertical displacement
  - \( v_i \): Initial velocity
  - \( v_f \): Final velocity
  - \( a \): Acceleration
  - \( \Delta t \): Time duration

This scenario involves analyzing the motion of an owl under the influence of both gravitational and wind forces, requiring the application of kinematic equations to solve for the landing position.
Transcribed Image Text:### Problem Description **Question 3:** A 2 kg owl jumps directly upward into the air with a speed of 5 m/s, but a wind is blowing which exerts a 6 N force on the owl to the right. How far away does the owl land? ### Diagram Explanation - **Diagram Components**: - An owl is depicted as jumping vertically with an initial speed of 5 m/s. - There is an illustration showing a wind blowing to the right, exerting a 6 N force. - The trajectory of the owl is represented by a parabolic arc with a horizontal displacement marked by a question mark. ### Data Table Explanation - **Table Headers**: - \( x \): Horizontal motion - \( y \): Vertical motion - **Table Variables**: - \( \Delta x \): Horizontal displacement - \( \Delta y \): Vertical displacement - \( v_i \): Initial velocity - \( v_f \): Final velocity - \( a \): Acceleration - \( \Delta t \): Time duration This scenario involves analyzing the motion of an owl under the influence of both gravitational and wind forces, requiring the application of kinematic equations to solve for the landing position.
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