A wood beam supports the loads shown. The cross-sectional dimensions of the beam are shown in the second figure. Assume LAB = 2.9 m, LBc = 0.9 m, LcD = 1.1 m, w = 6.7 kN/m, P = 4.2 kN, b₁ = 10 mm, b₂ = 95 mm, d₁= 100 mm, and d₂ = 240 mm. Determine the magnitude of: (a) the maximum horizontal shear stress Tmax in the beam. (b) the maximum tension bending stress max (and location x) in the beam. Answers: (a) Tmax= (b) omax= i i LAB LBC kPa. LCD kPa, at x = i d₁ N b₂ m. d₂
A wood beam supports the loads shown. The cross-sectional dimensions of the beam are shown in the second figure. Assume LAB = 2.9 m, LBc = 0.9 m, LcD = 1.1 m, w = 6.7 kN/m, P = 4.2 kN, b₁ = 10 mm, b₂ = 95 mm, d₁= 100 mm, and d₂ = 240 mm. Determine the magnitude of: (a) the maximum horizontal shear stress Tmax in the beam. (b) the maximum tension bending stress max (and location x) in the beam. Answers: (a) Tmax= (b) omax= i i LAB LBC kPa. LCD kPa, at x = i d₁ N b₂ m. d₂
Chapter2: Loads On Structures
Section: Chapter Questions
Problem 1P
Related questions
Question
![A wood beam supports the loads shown. The cross-sectional dimensions of the beam are shown in the second figure. Assume LAB = 2.9
m, LBc = 0.9 m, LcD = 1.1 m, w = 6.7 kN/m, P = 4.2 kN, b₁ = 10 mm, b₂ = 95 mm, d₁ = 100 mm, and d₂ = 240 mm. Determine the magnitude
of:
(a) the maximum horizontal shear stress Tmax in the beam.
(b) the maximum tension bending stress max (and location x) in the beam.
Answers:
(a) Tmax = i
(b) omax =
i
W
LAB
B
LBC LCD
kPa.
kPa, at x =
Mi
D
d₁
b₂b₁
m.
d₂](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F3f3223f0-e175-4295-ac25-ca613f90d1bb%2F8fe152f8-9050-43e6-82b4-67eff3a27986%2Fc1q7dyg_processed.png&w=3840&q=75)
Transcribed Image Text:A wood beam supports the loads shown. The cross-sectional dimensions of the beam are shown in the second figure. Assume LAB = 2.9
m, LBc = 0.9 m, LcD = 1.1 m, w = 6.7 kN/m, P = 4.2 kN, b₁ = 10 mm, b₂ = 95 mm, d₁ = 100 mm, and d₂ = 240 mm. Determine the magnitude
of:
(a) the maximum horizontal shear stress Tmax in the beam.
(b) the maximum tension bending stress max (and location x) in the beam.
Answers:
(a) Tmax = i
(b) omax =
i
W
LAB
B
LBC LCD
kPa.
kPa, at x =
Mi
D
d₁
b₂b₁
m.
d₂
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