review engineering statics Take d1 = 600 mm, d2 = 800 mm, θθ = 45° and F = 500 N(a) Show that member DB is a two-force member? Draw a qualitatively correct extended free-body diagram of DB. (b) Draw an extended FBD of member ABC. (c) Write the three equilibrium equations for member ABC (namely Fnet, x = 0, Fnet,y = 0, and Mnet/P,z = 0). Make clear the choice of your point P for the moment equation. (d) Find the forces acting on member ABC at A and B (give your answer in component form or as a direction and magnitude.) Show your work.These are my answers FBD=2F, RAX=353.5N RAy= 353.5N but am not sure if a correct any help **Description of the Frame Structure:**The diagram depicts an L-shaped frame with pin supports located at points A, B, and D. There are two primary horizontal segments and a vertical segment forming the frame. - **Pin Supports:** - Point A: Serves as a pin support on the left end of the lower horizontal segment. - Point B: Located at the junction of the two horizontal segments. - Point D: Located at the upper end of the vertical segment.- **Segments and Dimensions:** - The horizontal segment from A to B has a length denoted as \(d_2\). - The vertical segment from D to the horizontal segment below has a length \(d_1\). - Another horizontal segment extends from B to C with a length \(d_2\). - **Force Application:** - A force \(\vec{F}\) is applied at point C, located at the end of the horizontal segment opposite to A. The force is angled downwards at an angle \(\theta\) from the horizontal.This diagram serves to illustrate the structural load and support conditions with given dimensions and forces for analysis.

Answered: review engineering statics Take d1 =…

Elements Of Electromagnetics

7th Edition

ISBN:9780190698614

Author:Sadiku, Matthew N. O.

Publisher:Sadiku, Matthew N. O.

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review engineering statics

Take d₁ = 600 mm, d₂ = 800 mm, θθ = 45° and F = 500 N

(a) Show that member DB is a two-force member? Draw a qualitatively correct extended free-body diagram of DB.

(b) Draw an extended FBD of member ABC.

(c) Write the three equilibrium equations for member ABC (namely F_{net, x} = 0, F_net,y = 0, and M_net/P,z = 0). Make clear the choice of your point P for the moment equation.

(d)

Find the forces acting on member ABC at A and B (give your answer in component form or as a direction and magnitude.) Show your work.

These are my answers F_BD=2F, R_AX=353.5N R_Ay= 353.5N but am not sure if a correct any help

**Description of the Frame Structure:**

The diagram depicts an L-shaped frame with pin supports located at points A, B, and D. There are two primary horizontal segments and a vertical segment forming the frame.

- **Pin Supports:**
- Point A: Serves as a pin support on the left end of the lower horizontal segment.
- Point B: Located at the junction of the two horizontal segments.
- Point D: Located at the upper end of the vertical segment.

- **Segments and Dimensions:**
- The horizontal segment from A to B has a length denoted as \(d_2\).
- The vertical segment from D to the horizontal segment below has a length \(d_1\).
- Another horizontal segment extends from B to C with a length \(d_2\).

- **Force Application:**
- A force \(\vec{F}\) is applied at point C, located at the end of the horizontal segment opposite to A. The force is angled downwards at an angle \(\theta\) from the horizontal.

This diagram serves to illustrate the structural load and support conditions with given dimensions and forces for analysis.

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