I: The above figure (not drawn to scale) shows a rectangular beam with a depth of d = 22mm and breadth of b= 70mm subjected to a combined loading of F=90kN direct load and M = 250Nm bending load. The bending moment is acting about the depth of the beam (causing it to bend about its depth, d). Calculate the second moment of area, I, in m² in the form a x 10 where the number a is correct to two decimal places. op: x 10 m4 σ: d Calculate the direct stress, op, in megapascals (MPa) correct to two decimal places. MPa M F MPa Calculate the maximum bending stress, og, in megapascals (MPa) correct to two decimal places. σB: MPal Hence, calculate the maximum resultant stress, o, due to the combined loading. Enter your answer in megapascals (MPa) correct to two decimal places:

Mechanics of Materials (MindTap Course List)
9th Edition
ISBN:9781337093347
Author:Barry J. Goodno, James M. Gere
Publisher:Barry J. Goodno, James M. Gere
Chapter4: Shear Forces And Bending Moments
Section: Chapter Questions
Problem 4.5.27P: The simple beam ACE shown in the figure is subjected to a triangular load of maximum intensity q0=...
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I:
The above figure (not drawn to scale) shows a rectangular beam with a depth of d = 22mm and breadth of b= 70mm subjected to a combined loading of F = 90kN direct load and M = 250Nm bending load. The
bending moment is acting about the depth of the beam (causing it to bend about its depth, d).
Calculate the second moment of area, I, in m4 in the form a x 10° where the number a is correct to two decimal places.
σp:
x 10 m4
σB:
Calculate the direct stress, op, in megapascals (MPa) correct to two decimal places.
MPa
σ:
d
M
Calculate the maximum bending stress, B, in megapascals (MPa) correct to two decimal places.
MPa
F
MPa
Hence, calculate the maximum resultant stress, a, due to the combined loading. Enter your answer in megapascals (MPa) correct to two decimal places:
Transcribed Image Text:I: The above figure (not drawn to scale) shows a rectangular beam with a depth of d = 22mm and breadth of b= 70mm subjected to a combined loading of F = 90kN direct load and M = 250Nm bending load. The bending moment is acting about the depth of the beam (causing it to bend about its depth, d). Calculate the second moment of area, I, in m4 in the form a x 10° where the number a is correct to two decimal places. σp: x 10 m4 σB: Calculate the direct stress, op, in megapascals (MPa) correct to two decimal places. MPa σ: d M Calculate the maximum bending stress, B, in megapascals (MPa) correct to two decimal places. MPa F MPa Hence, calculate the maximum resultant stress, a, due to the combined loading. Enter your answer in megapascals (MPa) correct to two decimal places:
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