In the figure below, the pulleys and the cord are light, all surfaces are frictionless, and the cord does not stretch. My (a) How does the acceleration of block 1 compare with the acceleration of block 2? (Use the following as necessary: m,, m2, and a2.) a1 = 2a, Explain your reasoning. It requires block 1 to move double the distance of block 2. If one is moving half of the distance in the same time then it is moving half of the speed. So as a result a1 is double the speed of a2. Score: 1 out of 1 Comment: (b) The mass of block 2 is 1.22 kg. Find its acceleration as it depends on the mass m, of block 1. (Use the following variable as necessary: m,.) magnitude direction down (c) What does the result of part (b) predict if m, is very much less than 1.22 kg? az - 9.8 m/s2 (d) What does the result of part (b) predict if m, approaches infinity? az - 0 m/s2 (e) In this last case, what is the tension in the cord? The correct answer is not zero. N

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I was wondeing if you would be able to help me find part B and part E. I honistly have no clue/ 

In the figure below, the pulleys and the cord are light, all surfaces are frictionless, and the cord does not stretch.

**Diagram Explanation:**
The diagram shows a pulley system with two blocks. Block 1 (`m1`) is connected to a pulley which is attached to a cord that supports block 2 (`m2`) below it. 

**Question A:**
(a) How does the acceleration of block 1 compare with the acceleration of block 2? (Use the following as necessary: `m1`, `m2`, and `a2`.)

\( a_1 = 2a_2 \)

**Explanation:**
It requires block 1 to move double the distance of block 2. If one is moving half of the distance in the same time, then it is moving half of the speed. Thus, \( a_1 \) is double the speed of \( a_2 \).

Score: 1 out of 1

**Question B:**
(b) The mass of block 2 is 1.22 kg. Find its acceleration as it depends on the mass \( m_1 \) of block 1. (Use the following variable as necessary: \( m_1 \).)

Magnitude: [blank]

Direction: Down (Incorrect answer)

**Question C:**
(c) What does the result of part (b) predict if \( m_1 \) is very much less than 1.22 kg?

\( a_2 \rightarrow 9.8 \, \text{m/s}^2 \)

**Question D:**
(d) What does the result of part (b) predict if \( m_1 \) approaches infinity?

\( a_2 \rightarrow 0 \, \text{m/s}^2 \)

**Question E:**
(e) In this last case, what is the tension in the cord?

[Input: 0] (Incorrect answer)
The correct answer is not zero. N
Transcribed Image Text:In the figure below, the pulleys and the cord are light, all surfaces are frictionless, and the cord does not stretch. **Diagram Explanation:** The diagram shows a pulley system with two blocks. Block 1 (`m1`) is connected to a pulley which is attached to a cord that supports block 2 (`m2`) below it. **Question A:** (a) How does the acceleration of block 1 compare with the acceleration of block 2? (Use the following as necessary: `m1`, `m2`, and `a2`.) \( a_1 = 2a_2 \) **Explanation:** It requires block 1 to move double the distance of block 2. If one is moving half of the distance in the same time, then it is moving half of the speed. Thus, \( a_1 \) is double the speed of \( a_2 \). Score: 1 out of 1 **Question B:** (b) The mass of block 2 is 1.22 kg. Find its acceleration as it depends on the mass \( m_1 \) of block 1. (Use the following variable as necessary: \( m_1 \).) Magnitude: [blank] Direction: Down (Incorrect answer) **Question C:** (c) What does the result of part (b) predict if \( m_1 \) is very much less than 1.22 kg? \( a_2 \rightarrow 9.8 \, \text{m/s}^2 \) **Question D:** (d) What does the result of part (b) predict if \( m_1 \) approaches infinity? \( a_2 \rightarrow 0 \, \text{m/s}^2 \) **Question E:** (e) In this last case, what is the tension in the cord? [Input: 0] (Incorrect answer) The correct answer is not zero. N
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