What? This problem again? Not exactly. A block with mass m,ị = 3.00 kg sits on a horizontal table and is attached to a rope. The rope then passes over a MASSIVE pulley this time and is attached to a block of mass m2 = 2.00 kg, which hangs vertically (see picture). The coefficient of kinetic friction of the interface between the table and m, is 0.1. You may assume the pulley section is a disk with a mass of 2 kg. We will keep the pulley frictionless for brevity. Ideal disk pulley with mass Find the acceleration of the blocks using your choice of either Newton's Laws or the energy conservation method. Yes, I can actually read your minds from here; of 2 kg and the answer is no, you do not need the radius of the pulley.

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### Physics Problem: Finding Acceleration of Blocks with a Massive Pulley

**Problem Statement:**

What? This problem again? Not exactly. A block with mass \( m_1 = 3.00 \) kg sits on a horizontal table and is attached to a rope. The rope then passes over a **MASSIVE** pulley this time and is attached to a block of mass \( m_2 = 2.00 \) kg, which hangs vertically (see picture). The coefficient of kinetic friction of the interface between the table and \( m_1 \) is 0.1. You may assume the pulley section is a disk with a mass of 2 kg. We will keep the pulley frictionless for brevity.

**Objective:**

Find the acceleration of the blocks using your choice of either Newton’s Laws or the energy conservation method. Yes, I can actually read your minds from here; and the answer is no, you do not need the radius of the pulley.

**Diagram Explanation:**

The provided diagram illustrates the following setup:
1. Block with mass \( m_1 \) (3.00 kg) is on a horizontal table.
2. There is a rope attached to this block, which passes over a large, ideal disk pulley with a mass of 2 kg.
3. The other end of the rope is attached to a hanging block with mass \( m_2 \) (2.00 kg).

The point where the rope passes over the pulley is highlighted, noting it as the place where the disc pulley (with the specified mass) is frictionless.

**Details to Consider:**
- The kinetic friction coefficient \(\mu_k\) between \( m_1 \) and the table is 0.1.
- The system should be analyzed considering Newton’s Laws or the energy conservation method to find the acceleration.
Transcribed Image Text:### Physics Problem: Finding Acceleration of Blocks with a Massive Pulley **Problem Statement:** What? This problem again? Not exactly. A block with mass \( m_1 = 3.00 \) kg sits on a horizontal table and is attached to a rope. The rope then passes over a **MASSIVE** pulley this time and is attached to a block of mass \( m_2 = 2.00 \) kg, which hangs vertically (see picture). The coefficient of kinetic friction of the interface between the table and \( m_1 \) is 0.1. You may assume the pulley section is a disk with a mass of 2 kg. We will keep the pulley frictionless for brevity. **Objective:** Find the acceleration of the blocks using your choice of either Newton’s Laws or the energy conservation method. Yes, I can actually read your minds from here; and the answer is no, you do not need the radius of the pulley. **Diagram Explanation:** The provided diagram illustrates the following setup: 1. Block with mass \( m_1 \) (3.00 kg) is on a horizontal table. 2. There is a rope attached to this block, which passes over a large, ideal disk pulley with a mass of 2 kg. 3. The other end of the rope is attached to a hanging block with mass \( m_2 \) (2.00 kg). The point where the rope passes over the pulley is highlighted, noting it as the place where the disc pulley (with the specified mass) is frictionless. **Details to Consider:** - The kinetic friction coefficient \(\mu_k\) between \( m_1 \) and the table is 0.1. - The system should be analyzed considering Newton’s Laws or the energy conservation method to find the acceleration.
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