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Consider the two pucks shown in the figure. As they move tovards each other, the momentum of each puck is equal in magnitude and opposite in direction. Given that v green- 11.0 m/s, and mue is 20.0% greater than mreent vwhat are the final speeds of each puck (in m/s), if the kinetic energy of the system is converted to intermal energy? 30.0 m/s Value = m/s

Consider the two pucks shown in the figure. As they move tovards each other, the momentum of each puck is equal in magnitude and opposite in direction. Given that v green- 11.0 m/s, and mue is 20.0% greater than mreent vwhat are the final speeds of each puck (in m/s), if the kinetic energy of the system is converted to intermal energy? 30.0 m/s Value = m/s

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**Problem Statement:** Consider the two pucks shown in the figure. As they move towards each other, the momentum of each puck is equal in magnitude and opposite in direction. Given that \( v_{i, \text{green}} = 11.0 \, \text{m/s} \), and \( m_{\text{blue}} \) is 20.0% greater than \( m_{\text{green}} \), what are the final speeds of each puck (in m/s), if \(\frac{1}{2}\) the kinetic energy of the system is converted to internal energy? **Diagram Explanation:** - The diagram shows two pucks: one green and one blue. - The green puck is initially moving to the right at an angle of 30.0°. - The blue puck is initially moving to the left at an angle of 30.0°, opposite to the direction of the green puck. - Both velocities are vectors, shown with red arrows indicating their directions. **Equations:** - \( v_{\text{green, final}} = \, \_\_\_\_ \, \text{m/s} \) - \( v_{\text{blue, final}} = \, \_\_\_\_ \, \text{m/s} \) This problem focuses on momentum conservation and energy conversion.
Transcribed Image Text:**Problem Statement:** Consider the two pucks shown in the figure. As they move towards each other, the momentum of each puck is equal in magnitude and opposite in direction. Given that \( v_{i, \text{green}} = 11.0 \, \text{m/s} \), and \( m_{\text{blue}} \) is 20.0% greater than \( m_{\text{green}} \), what are the final speeds of each puck (in m/s), if \(\frac{1}{2}\) the kinetic energy of the system is converted to internal energy? **Diagram Explanation:** - The diagram shows two pucks: one green and one blue. - The green puck is initially moving to the right at an angle of 30.0°. - The blue puck is initially moving to the left at an angle of 30.0°, opposite to the direction of the green puck. - Both velocities are vectors, shown with red arrows indicating their directions. **Equations:** - \( v_{\text{green, final}} = \, \_\_\_\_ \, \text{m/s} \) - \( v_{\text{blue, final}} = \, \_\_\_\_ \, \text{m/s} \) This problem focuses on momentum conservation and energy conversion.
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