A steel beam of length L = 16 in. and cross- q=240 Ib'in. sectional dimensions b = 0.6 in. and h = 2 in. (see figure) supports a uniform load of intensity q = 240 Ib/in., which includes the weight of the beam. h=2 in. Calculate the shear stresses in the beam (at the cross section of maximum shear force) at points located 1/4 in., 1/2 in., 3/4 in., and 1 in. from the top surface of the beam. From these calculations, plot a graph showing the distribution of shear stresses from top to bottom of the beam. Also calculate the value of maximum and minimum bending stress (Choose at-least 4 point for a smoother curve) at the mid-length (S in) of the beam. You can use a graph paper. Also plot the 2-D stress element for the results obtained in this mumerical. b-0.6 in. L- 16 in.

Principles of Foundation Engineering (MindTap Course List)
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Chapter6: Vertical Stress Increase In Soil
Section: Chapter Questions
Problem 6.4P: Refer to Figure P6.4. A strip load of q = 900 lb/ft2 is applied over a width B = 36 ft. Determine...
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A steel beam of length L = 16 in. and cross-
sectional dimensions b = 0.6 in. and h = 2 in. (see figure) supports a
uniform load of intensity q = 240 Ib/in., which includes the weight
q=240 Ib'in.
2 in.
of the beam.
Calculate the shear stresses in the beam (at the cross
section of maximum shear force) at points located 1/4 in., 1/2 in.,
3/4 in., and 1 in. from the top surface of the beam. From these
calculations, plot a graph showing the distribution of shear stresses
from top to bottom of the beam.
b=0.6 in.
L-16 in.
Also calculate the value of maximum and minimum bending stress (Choose at-least 4 point for a smoother curve) at the
mid-length (S in) of the beam. You can use a graph paper. Also plot the 2-D stress element for the results obtained in this
numerical.
Transcribed Image Text:A steel beam of length L = 16 in. and cross- sectional dimensions b = 0.6 in. and h = 2 in. (see figure) supports a uniform load of intensity q = 240 Ib/in., which includes the weight q=240 Ib'in. 2 in. of the beam. Calculate the shear stresses in the beam (at the cross section of maximum shear force) at points located 1/4 in., 1/2 in., 3/4 in., and 1 in. from the top surface of the beam. From these calculations, plot a graph showing the distribution of shear stresses from top to bottom of the beam. b=0.6 in. L-16 in. Also calculate the value of maximum and minimum bending stress (Choose at-least 4 point for a smoother curve) at the mid-length (S in) of the beam. You can use a graph paper. Also plot the 2-D stress element for the results obtained in this numerical.
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