Rank each pendulum on the basis of the maximum kinetic energy it attains after release. Rank from largest to smallest To rank items as equivalent, overlap them. • View Available Hint(s) Reset Help m m h h h 41 h= 15 cm m= 8 kg h=60 cm h=60 cm h-30 cm m=2 kg h= 45 cm h = 30 cm m ='4 kg m = 3 kg m =2 kg m = 1 kg

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Chapter1: Units, Trigonometry. And Vectors
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Problem 1CQ: Estimate the order of magnitude of the length, in meters, of each of the following; (a) a mouse, (b)...
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**Educational Website Text Transcription:**

**Problem Statement:**

Rank each pendulum on the basis of the maximum kinetic energy it attains after release.

Rank from largest to smallest. To rank items as equivalent, overlap them.

**Images of Pendulums:**

1. **Pendulum 1:**
   - Height (h) = 45 cm
   - Mass (m) = 3 kg

2. **Pendulum 2:**
   - Height (h) = 30 cm
   - Mass (m) = 4 kg

3. **Pendulum 3:**
   - Height (h) = 15 cm
   - Mass (m) = 8 kg

4. **Pendulum 4:**
   - Height (h) = 60 cm
   - Mass (m) = 2 kg

5. **Pendulum 5:**
   - Height (h) = 60 cm
   - Mass (m) = 1 kg

**Interactive Elements:**

- The interface allows you to drag images to arrange them from largest to smallest kinetic energy.
- Use the "View Available Hint(s)" option for guidance.
- Options to "Reset" and "Help" are available at the top right.

**Explanation of Diagrams:**

Each image shows a pendulum at its maximum height before release. The height and mass are variables affecting the pendulum's potential energy, which converts to kinetic energy as it swings down. To determine the maximum kinetic energy, consider the formula for gravitational potential energy: \(PE = mgh\), where \(g\) is the acceleration due to gravity (approximately 9.8 m/s²).

*Remember, kinetic energy will be greatest when potential energy is highest at the start.*
Transcribed Image Text:**Educational Website Text Transcription:** **Problem Statement:** Rank each pendulum on the basis of the maximum kinetic energy it attains after release. Rank from largest to smallest. To rank items as equivalent, overlap them. **Images of Pendulums:** 1. **Pendulum 1:** - Height (h) = 45 cm - Mass (m) = 3 kg 2. **Pendulum 2:** - Height (h) = 30 cm - Mass (m) = 4 kg 3. **Pendulum 3:** - Height (h) = 15 cm - Mass (m) = 8 kg 4. **Pendulum 4:** - Height (h) = 60 cm - Mass (m) = 2 kg 5. **Pendulum 5:** - Height (h) = 60 cm - Mass (m) = 1 kg **Interactive Elements:** - The interface allows you to drag images to arrange them from largest to smallest kinetic energy. - Use the "View Available Hint(s)" option for guidance. - Options to "Reset" and "Help" are available at the top right. **Explanation of Diagrams:** Each image shows a pendulum at its maximum height before release. The height and mass are variables affecting the pendulum's potential energy, which converts to kinetic energy as it swings down. To determine the maximum kinetic energy, consider the formula for gravitational potential energy: \(PE = mgh\), where \(g\) is the acceleration due to gravity (approximately 9.8 m/s²). *Remember, kinetic energy will be greatest when potential energy is highest at the start.*
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