Wolverine has an arm that is 1[m] long and claws that are 0.5[m] long. He's trying to knock over a wall. His shoulder can exert a torque of 1,500[N-m]. What is the ratio of force on the wall with vs without his claws extended? 1.5[m] point Pivot F with claws without claws Adamantium Wall А. 2/3 F Wolverine with В. 3/2 with claws С. 1 1.0[m] Pivot Adamantium D. I don't know but the torque direction is point Wall E. I don't know but the torque direction is Fwithout Wolverine Bare hands

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

Wolverine has an arm that is 1 meter long and claws that are 0.5 meters long. He’s attempting to knock over a wall using these dimensions. His shoulder can exert a torque of 1,500 N·m. The task is to determine the ratio of force on the wall with claws extended to the force on the wall without claws extended.

### Equations

\[
\frac{F_{\text{with claws}}}{F_{\text{without claws}}}
\]

### Answer Choices

A. 2/3  
B. 3/2  
C. 1  
D. I don't know but the torque direction is ⊗  
E. I don't know but the torque direction is ⊙

### Diagrams Explanation

1. **Wolverine with Claws**: 
   - Arm plus claws total length: 1.5 meters.
   - Exerted force direction is perpendicular to the Adamantium Wall.
   - Labeled \( F_{\text{with}} \).

2. **Wolverine without Claws**:
   - Arm length: 1.0 meter.
   - Exerted force direction is perpendicular to the Adamantium Wall.
   - Labeled \( F_{\text{without}} \).

### Solution Explanation

- **Torque Equation**: Torque (\(\tau\)) is given by the product of force (F) and the distance (r) from the pivot point, i.e., \(\tau = F \times r\).

- **With Claws**: Torque is 1,500 N·m. Distance (r) = 1.5 m.  
  \( \tau = F_{\text{with}} \times 1.5 \)

- **Without Claws**: Torque is 1,500 N·m. Distance (r) = 1.0 m.  
  \( \tau = F_{\text{without}} \times 1.0 \)

### Calculation

1. Solving for \( F_{\text{with}} \):
   \[
   1,500 = F_{\text{with}} \times 1.5 \Rightarrow F_{\text{with}} = \frac{1,500}{1.5} = 1,000 \, \text{N}
   \]

2. Solving for \( F_{\text{without}} \):
Transcribed Image Text:### Problem Description Wolverine has an arm that is 1 meter long and claws that are 0.5 meters long. He’s attempting to knock over a wall using these dimensions. His shoulder can exert a torque of 1,500 N·m. The task is to determine the ratio of force on the wall with claws extended to the force on the wall without claws extended. ### Equations \[ \frac{F_{\text{with claws}}}{F_{\text{without claws}}} \] ### Answer Choices A. 2/3 B. 3/2 C. 1 D. I don't know but the torque direction is ⊗ E. I don't know but the torque direction is ⊙ ### Diagrams Explanation 1. **Wolverine with Claws**: - Arm plus claws total length: 1.5 meters. - Exerted force direction is perpendicular to the Adamantium Wall. - Labeled \( F_{\text{with}} \). 2. **Wolverine without Claws**: - Arm length: 1.0 meter. - Exerted force direction is perpendicular to the Adamantium Wall. - Labeled \( F_{\text{without}} \). ### Solution Explanation - **Torque Equation**: Torque (\(\tau\)) is given by the product of force (F) and the distance (r) from the pivot point, i.e., \(\tau = F \times r\). - **With Claws**: Torque is 1,500 N·m. Distance (r) = 1.5 m. \( \tau = F_{\text{with}} \times 1.5 \) - **Without Claws**: Torque is 1,500 N·m. Distance (r) = 1.0 m. \( \tau = F_{\text{without}} \times 1.0 \) ### Calculation 1. Solving for \( F_{\text{with}} \): \[ 1,500 = F_{\text{with}} \times 1.5 \Rightarrow F_{\text{with}} = \frac{1,500}{1.5} = 1,000 \, \text{N} \] 2. Solving for \( F_{\text{without}} \):
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