**Analyzing Internal Forces and Bending Moment at Point C****Problem Statement:**Determine the internal forces and bending moment at point C. Express these based on the sign convention following the given coordinate system. Two free body diagrams are required for this problem.**Diagram Explanation:**The diagram illustrates a structural member with the following characteristics:1. **Support and Member Layout:** - Point **A** has a pinned support, which allows rotation but no displacement. - Point **B** has a roller support, which allows displacement in a single direction but prevents displacement in perpendicular directions. 2. **Member Geometry:** - The member is divided into two segments: A to C and C to B. - Segment AC forms an inclined plane with an angle of 30° to the horizontal and a length of 1 m. - Segment CB is a horizontal plane, 3 m long. 3. **Loading Conditions:** - There is a linearly varying distributed load on segment CB, starting at point C and increasing from 0 to 15 N/m at point B.4. **Coordinates:** - The coordinate system has been defined with positive y-axis upwards and positive x-axis to the right.**Free Body Diagram Analysis:**Two free body diagrams should be drawn:1. **For Segment AC:** - This segment is inclined at 30°, so the forces acting on it need to be resolved into components parallel and perpendicular to the segment. - The reactions at point A need to be determined: - Reaction Ay (vertical component) - Reaction Ax (horizontal component) - There is also an internal normal force, shear force, and bending moment to be determined at point C.2. **For Segment CB:** - Identify the varying distributed load and calculate its resultant force and location. - Calculate the reaction at B considering the equilibrium equations. - Include internal forces at point C due to the effect of the external load and reactions.**Steps to Solve:**1. Calculate reactions at the supports A and B using equilibrium equations.2. Create free body diagrams for each segment.3. Resolve the forces acting on segment AC and determine the internal forces (normal force, shear force) and bending moment at point C.4. Use the internal load and moments acting on segment CB to finalize the values at point C.By using the proper sign convention and equilibrium principles for each diagram

To find: Internal forces at point C = ? internal bending moment at C = ?

Determine the internal forces and bending moment at point C. Express these based on the sign convention following the given coordinate system. Two free body diagrams are required for this problem. Im 30° 2 m 3 m 15 N/m B

Determine the internal forces and bending moment at point C. Express these based on the sign convention following the given coordinate system. Two free body diagrams are required for this problem. Im 30° 2 m 3 m 15 N/m B

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

See similar textbooks

Similar questions

Please include "Given, Find, and Solution" parts as well as Free Body Diagram. Thank you.
The beam shown in the figure is subjected to two forces. What would be the resultant moment about point A measured counterclockwise produced by the two forces. F₁ = 375 N F₂ = 500 N A 8 m Select one: O a. 875 N.m O b. -8600 N.m O c. 2600 N.m O d. 4589 N.m 6 m- 5 4 3 5 m-
For the loading system shown below, replace the loading by a single force and a moment at D What is the vallue of the moment? No decimal digits are needed Take F1 81 N, F2= 191 N, F3 = 243 N, and MC = 191 Nm F2 1m 2 m 3 m B 2 m Mc 60 3m F1
Needs Complete typed solution with 100 % accuracy.
Please fill the data in the table with the correct signs.
Calculate the magnitude of the resultant moment exerted at O, for the configuration given in the Figure. The magnitude of F₁ is F₁-347N. Provide your answer in F₁ Newtons.meters (N.m). M 2m 30⁰ 1m
1) Find the moment of the force about each coordinate axis 2) Determine the moment of the force about line AO
Calculate the moment created by Fabout the origin using a scalar method of your choice. Express the result as a Cartesian vector. The wrench and force vector lie in the xy plane. 12" 120° F = 40 Ibs X
In the figure below, set up an equation related to the moment (M) about the paired force (F).
This force-couple system is to be replaced by an equivalent system consisting of the following: a couple moment Mx, and a single force, Rc acting at C. Draw the diagram for the equivalent system and determine Mx and Rc. A 100N B 80N 110N-m 50N 150N 50N 130 N D 180N-m 12° 30N "1m E
Find the magnitude and direction of the resultant force for the system of forces shown in the figure. Where F1 =15 N, F2 =35N, F3 =5 N, F4 =50N, F5 = 70N , F6 =30N & F7 =40N. The angles 01 =25°, 03 =35° , 04 = 30°, O6 = 20 ° F2 F3 F4 F1 Fs F7 F6 Enter your student ID in the box and upload your handwritten answers in the separate link provided.
Determine the magnitude of the force F in Newton to be applied to the wrench (as shown in the Figure), if a moment of 46.4 [N - m] clockwise is to be produced at the center of the bolt. d1 = 37 mm d2 = 200 mm