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Question 4.2a The 5.50-kg block shown in the figure is suspended between two cords of negligible mass. The cord on the left is attached to a wall and is horizontal. A second cord attached to the block has tension T= 69.0 N directed at an angle above the horizon. The block is in equilibrium. los Ⓡ Determine the tension in the cord attaching the block to the wall and the angle e. mension T C angle =[ Question 4.2b: The two masses shown in the figure are in equilibrium and the inclined plane is frictionless. 33.1" and m, 3.46 kg. determine the mass of m m₂ mass m₁=[ mension Tal m₂ m₂ Question 4.2c: The three masses shown in the figure are in equilibrium and the inclined plane is frictionless. = 35.9", m₂ = 2.00 kg, and m₂ = 5.93 kg. determine the mass m, and the magnitude of the tension T in the string connecting m, and m Ⓡ O

Question 4.2a The 5.50-kg block shown in the figure is suspended between two cords of negligible mass. The cord on the left is attached to a wall and is horizontal. A second cord attached to the block has tension T= 69.0 N directed at an angle above the horizon. The block is in equilibrium. los Ⓡ Determine the tension in the cord attaching the block to the wall and the angle e. mension T C angle =[ Question 4.2b: The two masses shown in the figure are in equilibrium and the inclined plane is frictionless. 33.1" and m, 3.46 kg. determine the mass of m m₂ mass m₁=[ mension Tal m₂ m₂ Question 4.2c: The three masses shown in the figure are in equilibrium and the inclined plane is frictionless. = 35.9", m₂ = 2.00 kg, and m₂ = 5.93 kg. determine the mass m, and the magnitude of the tension T in the string connecting m, and m Ⓡ O

College Physics
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 4.2a:** The 5.0-kg block shown in the figure is suspended between two cords of negligible mass. The cord on the left is attached to a wall and is horizontal. A second cord attached to the block has tension \( T = 69.0 \, \text{N} \) directed at an angle \( \theta \) above the horizon. The block is in equilibrium. Determine the tension \( T_w \) in the cord attaching the block to the wall and the angle \( \theta \). - Tension \( T_w = \_\_\_ \, \text{N} \) - Angle \( \theta = \_\_\_ \) *Diagram*: A block labeled \( m \) suspended with two cords, one horizontal and one at angle \( \theta \). --- **Question 4.2b:** The two masses shown in the figure are in equilibrium and the inclined plane is frictionless. ![Diagram](attachment:figure_42b.png) If \( \theta = 33.1^\circ \) and \( m_2 = 3.46 \, \text{kg} \), determine the mass of \( m_1 \). - Mass \( m_1 = \_\_\_ \, \text{kg} \) *Diagram*: Two masses, \( m_1 \) on a vertical string and \( m_2 \) on an incline at angle \( \theta \). --- **Question 4.2c:** The three masses shown in the figure are in equilibrium and the inclined plane is frictionless. If \( \theta = 35.9^\circ \), \( m_2 = 2.00 \, \text{kg} \), and \( m_3 = 5.30 \, \text{kg} \), determine the mass \( m_1 \) and the magnitude of the tension \( T \) in the string connecting \( m_2 \) and \( m_3 \). - Mass \( m_1 = \_\_\_ \, \text{kg} \) - Tension \( T = \_\_\_ \, \text{N} \) *Diagram*: Three masses on strings and an inclined plane. \( m_1 \) on a vertical string, \( m_2 \) on the incline, and \( m_3 \) hanging downward
Transcribed Image Text:**Question 4.2a:** The 5.0-kg block shown in the figure is suspended between two cords of negligible mass. The cord on the left is attached to a wall and is horizontal. A second cord attached to the block has tension \( T = 69.0 \, \text{N} \) directed at an angle \( \theta \) above the horizon. The block is in equilibrium. Determine the tension \( T_w \) in the cord attaching the block to the wall and the angle \( \theta \). - Tension \( T_w = \_\_\_ \, \text{N} \) - Angle \( \theta = \_\_\_ \) *Diagram*: A block labeled \( m \) suspended with two cords, one horizontal and one at angle \( \theta \). --- **Question 4.2b:** The two masses shown in the figure are in equilibrium and the inclined plane is frictionless. ![Diagram](attachment:figure_42b.png) If \( \theta = 33.1^\circ \) and \( m_2 = 3.46 \, \text{kg} \), determine the mass of \( m_1 \). - Mass \( m_1 = \_\_\_ \, \text{kg} \) *Diagram*: Two masses, \( m_1 \) on a vertical string and \( m_2 \) on an incline at angle \( \theta \). --- **Question 4.2c:** The three masses shown in the figure are in equilibrium and the inclined plane is frictionless. If \( \theta = 35.9^\circ \), \( m_2 = 2.00 \, \text{kg} \), and \( m_3 = 5.30 \, \text{kg} \), determine the mass \( m_1 \) and the magnitude of the tension \( T \) in the string connecting \( m_2 \) and \( m_3 \). - Mass \( m_1 = \_\_\_ \, \text{kg} \) - Tension \( T = \_\_\_ \, \text{N} \) *Diagram*: Three masses on strings and an inclined plane. \( m_1 \) on a vertical string, \( m_2 \) on the incline, and \( m_3 \) hanging downward
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