Requirements:Make a MATLAB program that will satisfy thefollowing[1] Ask the user to input the deflectionequation, X, (=0), x, (=30), tolerance (=0.0005).[2] Solve for the position x at maximumdeflection using BM. Show a tabularpresentation of results similar to PROGRAMBISECTION.[3] Solve for the maximum deflection.[4] Display the following results:>>The maximum deflection isthat occurs atX= Maximum DeflectionDetermine the maximum deflection of the beam. Assume that a 30 inwooden beam has a vertical deflection (v) equation of:v= 0.4567x10 x' -0.12345x10 x -0.56789x10 x -0.02987x-8.where x is the position as indicated in the figureWood ChunksWoodenВeamHint: Determine the first derivative of v(x). Set it equal to zero andsolve for x. Solve for the maximum deflection.

Determine the maximum deflection of the beam. Assume that a wooden beam has a vertical deflection (v) equation of: v = 0.4567x10 x' -0.12345x10 $x°-0.56789x10 ´x* -0.02987x where x is the position as indicated in the figure Wood Chunks Wooden Вeam Hint: Determine the first derivative of v(x). Set it equal to zero a solve for x. Solve for the maximum deflection.

Determine the maximum deflection of the beam. Assume that a wooden beam has a vertical deflection (v) equation of: v = 0.4567x10 x' -0.12345x10 $x°-0.56789x10 ´x* -0.02987x where x is the position as indicated in the figure Wood Chunks Wooden Вeam Hint: Determine the first derivative of v(x). Set it equal to zero a solve for x. Solve for the maximum deflection.

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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