Please explain **Problem Description:**A father of 75 kg took his daughter of 35 kg to ice skating. They push off against one another starting from a stationary position. The father acquires a speed of 0.350 m/s. What speed does his daughter acquire?**Answer Options:**- 0.350 m/s- 0.500 m/s- 0 m/s- 0.281 m/s- 0.750 m/s**Explanation:**This problem involves the conservation of momentum. Since the system starts from rest, the initial momentum is zero. When they push off each other, the momentum of the father and daughter system must be conserved. Therefore:\[ (m_{\text{father}} \times v_{\text{father}}) + (m_{\text{daughter}} \times v_{\text{daughter}}) = 0 \]Given:- \( m_{\text{father}} = 75 \text{ kg} \)- \( v_{\text{father}} = 0.350 \text{ m/s} \)- \( m_{\text{daughter}} = 35 \text{ kg} \)We can solve for \( v_{\text{daughter}} \).

Let us consider a father who took his daughter to ice skating. Consider a mass of father be (mf) in…

A father of 75-kg took his daughter of 35-kg to ice skating. They push off against one another starting from a stationary position. The father acquires a speed of 0.350 m/s. What speed does his daughter acquire? 0.350 m/s 0.500 m/s Om/s 0.281 m/s 0.750 m/s

A father of 75-kg took his daughter of 35-kg to ice skating. They push off against one another starting from a stationary position. The father acquires a speed of 0.350 m/s. What speed does his daughter acquire? 0.350 m/s 0.500 m/s Om/s 0.281 m/s 0.750 m/s

College Physics

11th Edition

ISBN:9781305952300

Author:Raymond A. Serway, Chris Vuille

Publisher:Raymond A. Serway, Chris Vuille

Chapter1: Units, Trigonometry. And Vectors

Section: Chapter Questions

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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Question

Please explain

**Problem Description:**

A father of 75 kg took his daughter of 35 kg to ice skating. They push off against one another starting from a stationary position. The father acquires a speed of 0.350 m/s. What speed does his daughter acquire?

**Answer Options:**

- 0.350 m/s
- 0.500 m/s
- 0 m/s
- 0.281 m/s
- 0.750 m/s

**Explanation:**

This problem involves the conservation of momentum. Since the system starts from rest, the initial momentum is zero. When they push off each other, the momentum of the father and daughter system must be conserved. Therefore:

\[ (m_{\text{father}} \times v_{\text{father}}) + (m_{\text{daughter}} \times v_{\text{daughter}}) = 0 \]

Given:
- \( m_{\text{father}} = 75 \text{ kg} \)
- \( v_{\text{father}} = 0.350 \text{ m/s} \)
- \( m_{\text{daughter}} = 35 \text{ kg} \)

We can solve for \( v_{\text{daughter}} \).

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