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For the frame and loading shown, find (a) the reaction at A (mag and divec) (b) the reaction at C (mag and direc) (c) the connection force at B (mag and direc) Note that DE is a two-force member.

For the frame and loading shown, find (a) the reaction at A (mag and divec) (b) the reaction at C (mag and direc) (c) the connection force at B (mag and direc) Note that DE is a two-force member.

Elements Of Electromagnetics
Elements Of Electromagnetics
7th Edition
ISBN:9780190698614
Author:Sadiku, Matthew N. O.
Publisher:Sadiku, Matthew N. O.
ChapterMA: Math Assessment
Section: Chapter Questions
Problem 1.1MA
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### Problem Statement For the frame and loading shown in the diagram, determine the following: (a) The reaction at point A (magnitude and direction). (b) The reaction at point C (magnitude and direction). (c) The connection force at point B (magnitude and direction). **Note**: The section DE is a two-force member. ### Diagram Description The diagram presents a structural system with multiple components and loading conditions: - **Points and Supports**: - Point A is a support located on the lower left side. - Point B is connected with a pin in a slot. - Point C is another support located on the far right side. - Point D is centrally located, with a pin connection. - Point E is positioned vertically above D on the right, attached to a wall or fixed support. - **Measurements**: - AB (horizontal) = 12 inches. - BC (horizontal) = 8 inches. - CD (vertical) = 6 inches. - DE (horizontal) = 5 inches. - BE (vertical) = 3 inches. - A is 6 inches from a vertical load. - B is 8 inches below a horizontal member. - The load at the bottom left acts downward at 96 lbs at an angle of 35° with the horizontal. ### Loading A concentrated load of 96 lbs acts at the bottom left side of the frame at an angle of 35° from the horizontal axis, affecting the structure's equilibrium. This problem involves static equilibrium analysis of a frame structure with specified loading and geometrical configuration. The goal is to calculate the reactions at points A and C, and the connection force at point B, considering the geometry and applied loads. The two-force member condition at DE should also be factored into the calculations.
Transcribed Image Text:### Problem Statement For the frame and loading shown in the diagram, determine the following: (a) The reaction at point A (magnitude and direction). (b) The reaction at point C (magnitude and direction). (c) The connection force at point B (magnitude and direction). **Note**: The section DE is a two-force member. ### Diagram Description The diagram presents a structural system with multiple components and loading conditions: - **Points and Supports**: - Point A is a support located on the lower left side. - Point B is connected with a pin in a slot. - Point C is another support located on the far right side. - Point D is centrally located, with a pin connection. - Point E is positioned vertically above D on the right, attached to a wall or fixed support. - **Measurements**: - AB (horizontal) = 12 inches. - BC (horizontal) = 8 inches. - CD (vertical) = 6 inches. - DE (horizontal) = 5 inches. - BE (vertical) = 3 inches. - A is 6 inches from a vertical load. - B is 8 inches below a horizontal member. - The load at the bottom left acts downward at 96 lbs at an angle of 35° with the horizontal. ### Loading A concentrated load of 96 lbs acts at the bottom left side of the frame at an angle of 35° from the horizontal axis, affecting the structure's equilibrium. This problem involves static equilibrium analysis of a frame structure with specified loading and geometrical configuration. The goal is to calculate the reactions at points A and C, and the connection force at point B, considering the geometry and applied loads. The two-force member condition at DE should also be factored into the calculations.
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according to the given data, we need to find reactions at A , B and C

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