Consider the system in (Figure 1). Figure k=5 lb/in. ***** y=2² 1 of 1 > ▾ Part A Determine the smallest amount the spring at B must be compressed against the 0.7-1b block so that when the block is released from B it slides along the smooth surface and reaches point A. Express your answer in inches to three significant figures. LIVE ΑΣΦΙΠ Ċ F ? Submit Provide Feedback Request Answer
Consider the system in (Figure 1). Figure k=5 lb/in. ***** y=2² 1 of 1 > ▾ Part A Determine the smallest amount the spring at B must be compressed against the 0.7-1b block so that when the block is released from B it slides along the smooth surface and reaches point A. Express your answer in inches to three significant figures. LIVE ΑΣΦΙΠ Ċ F ? Submit Provide Feedback Request Answer
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![### Educational Text on Mechanical System Analysis:
#### Consider the System in Figure 1
**Problem Statement:**
Determine the smallest amount the spring at point \( B \) must be compressed against the 0.7-lb block so that when the block is released from \( B \), it slides along the smooth surface and reaches point \( A \).
**Instructions:**
- Express your answer in inches to three significant figures.
**Input Required:**
- Enter the value of \( x = \) ______ in.
**Interface Elements:**
- Calculation tools are available, including vector analysis and various mathematical functions.
**User Actions:**
- Submit your answer through the provided input box.
- If needed, you can request an answer for assistance.
**Feedback Option:**
- Provide Feedback link is available for user interaction.
---
#### Detailed Explanation of the Diagram in Figure 1:
- The diagram depicts a mechanical spring system.
- **Spring Details:**
- The spring constant \( k \) is given as 5 lb/in.
- **Block Details:**
- A 0.7-lb block is positioned against the spring at point \( B \).
- **Pathway Description:**
- The block is intended to slide from point \( B \) to point \( A \) along a smooth surface.
- Path follows the equation \( y = \frac{1}{2} x^2 \).
- **Dimensions:**
- The horizontal distance from position \( B \) to point \( A \) is 1 ft.
This setup investigates the principles of energy conservation and mechanical motion, specifically focusing on potential and kinetic energy transformations within the system.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F2b659566-a2ad-4ea7-b4ee-c67667eae8be%2F757d8e66-c915-4482-8999-13947f2dbd71%2Fd8qcoe_processed.png&w=3840&q=75)
Transcribed Image Text:### Educational Text on Mechanical System Analysis:
#### Consider the System in Figure 1
**Problem Statement:**
Determine the smallest amount the spring at point \( B \) must be compressed against the 0.7-lb block so that when the block is released from \( B \), it slides along the smooth surface and reaches point \( A \).
**Instructions:**
- Express your answer in inches to three significant figures.
**Input Required:**
- Enter the value of \( x = \) ______ in.
**Interface Elements:**
- Calculation tools are available, including vector analysis and various mathematical functions.
**User Actions:**
- Submit your answer through the provided input box.
- If needed, you can request an answer for assistance.
**Feedback Option:**
- Provide Feedback link is available for user interaction.
---
#### Detailed Explanation of the Diagram in Figure 1:
- The diagram depicts a mechanical spring system.
- **Spring Details:**
- The spring constant \( k \) is given as 5 lb/in.
- **Block Details:**
- A 0.7-lb block is positioned against the spring at point \( B \).
- **Pathway Description:**
- The block is intended to slide from point \( B \) to point \( A \) along a smooth surface.
- Path follows the equation \( y = \frac{1}{2} x^2 \).
- **Dimensions:**
- The horizontal distance from position \( B \) to point \( A \) is 1 ft.
This setup investigates the principles of energy conservation and mechanical motion, specifically focusing on potential and kinetic energy transformations within the system.
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