Given
Superimposed uniformly distributed:
Dead Load = 16 kN/m
Live Load = 14 kN/m
fc' = 30 MPa
fy = 415 MPa
Es = 200 GPa
Unit weight of concrete = 23.5 kN/m3
Depth to the centroid of tension reinforcement = 70 mm from the bottom
What is the maximum factored design moment Mu(kN.m)? U = 1.4D + 1.7 L
Given
Superimposed uniformly distributed:
Dead Load = 16 kN/m
Live Load = 14 kN/m
fc' = 30 MPa
fy = 415 MPa
Es = 200 GPa
Unit weight of concrete = 23.5 kN/m3
Depth to the centroid of tension reinforcement = 70 mm from the bottom
Determine the number of 20 mm diameter tension bars required at midspan due to the applied maximum design moment. Apply moment capacity reduction factor = 0.9. Assume a single-reinforced beam. U = 1.4D + 1.7 L
Given
Superimposed uniformly distributed:
Dead Load = 16 kN/m
Live Load = 14 kN/m
fc' = 30 MPa
fy = 415 MPa
Es = 200 GPa
Unit weight of concrete = 23.5 kN/m3
Depth to the centroid of tension reinforcement = 70 mm from the bottom
What is the nominal bending capacity (kN.m) of the section if the tension reinforcement consists of 3-25 mm φ bars?
w(total load including weight of the cable) = 175 kN
Properties of the cable:
Diameter = 30 mm
Length = 12 mm
Modulus of elasticity = 200 GPa
Find the elongation of the cable as it lifts the load w.
w(total load including weight of the cable) = 175 kN
Properties of the cable:
Diameter = 30 mm
Length = 12 mm
Modulus of elasticity = 200 GPa
What is the resulting strain (mm/mm) in the cable as it lifts the load w?
w(total load including weight of the cable) = 175 kN
Properties of the cable:
Diameter = 30 mm
Length = 12 mm
Modulus of elasticity = 200 GPa
Due to a heavy load, the cable breaks. The recorded diameter of failure is 27.5 mm. What is the ductility of the material?