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In the bearing depicted below, the ball bearing at the bottom experience three normal forces. The force N₁ = 100 N and the angled surface is at an angle of 0 = 40°. What must the normal forces N₂ and N3 be in order to maintain equilibrium? - N3 030 BY NO SA 2021 Cathy Zupke Force N₂ = Force N3 = N₁ Ө N₁₂ N

In the bearing depicted below, the ball bearing at the bottom experience three normal forces. The force N₁ = 100 N and the angled surface is at an angle of 0 = 40°. What must the normal forces N₂ and N3 be in order to maintain equilibrium? - N3 030 BY NO SA 2021 Cathy Zupke Force N₂ = Force N3 = N₁ Ө N₁₂ N

Structural Analysis
Structural Analysis
6th Edition
ISBN:9781337630931
Author:KASSIMALI, Aslam.
Publisher:KASSIMALI, Aslam.
Chapter2: Loads On Structures
Section: Chapter Questions
Problem 1P
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In the bearing depicted below, the ball bearing at the bottom experiences three normal forces. The force \( N_1 = 100 \, \text{N} \) and the angled surface is at an angle of \( \theta = 40^\circ \). What must the normal forces \( N_2 \) and \( N_3 \) be in order to maintain equilibrium? **Diagram Explanation:** The diagram shows a ball bearing located at the bottom with three forces acting on it. The forces are: - \( N_1 \): a vertical force of 100 N. - \( N_2 \): a force acting perpendicular to the angled surface. The angle \( \theta \) between the horizontal and the angled surface is 40°. - \( N_3 \): a horizontal force acting towards the left. **Question:** Calculate the forces \( N_2 \) and \( N_3 \) to achieve equilibrium for the ball bearing. **Blank Fields:** - Force \( N_2 = \underline{\hspace{2cm}} \, \text{N} \) - Force \( N_3 = \underline{\hspace{2cm}} \, \text{N} \) The problem asks for the calculation of normal forces \( N_2 \) and \( N_3 \) using the given data and understanding of equilibrium in physics.
Transcribed Image Text:In the bearing depicted below, the ball bearing at the bottom experiences three normal forces. The force \( N_1 = 100 \, \text{N} \) and the angled surface is at an angle of \( \theta = 40^\circ \). What must the normal forces \( N_2 \) and \( N_3 \) be in order to maintain equilibrium? **Diagram Explanation:** The diagram shows a ball bearing located at the bottom with three forces acting on it. The forces are: - \( N_1 \): a vertical force of 100 N. - \( N_2 \): a force acting perpendicular to the angled surface. The angle \( \theta \) between the horizontal and the angled surface is 40°. - \( N_3 \): a horizontal force acting towards the left. **Question:** Calculate the forces \( N_2 \) and \( N_3 \) to achieve equilibrium for the ball bearing. **Blank Fields:** - Force \( N_2 = \underline{\hspace{2cm}} \, \text{N} \) - Force \( N_3 = \underline{\hspace{2cm}} \, \text{N} \) The problem asks for the calculation of normal forces \( N_2 \) and \( N_3 \) using the given data and understanding of equilibrium in physics.
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