A 1.25 cm diameter cylinder is subjected to a load of 2500 kg. Calculate the stress on the bar in mega Pascal. (Ans: 200 MPa)
Given Data:
Diameter of the cylinder = D = 1.25 cm = 0.0125 m
Radius of the cylinder = r = `\frac {D}{2}` = `\frac {0.0125 m }{2}` = 0.00625 m
value of gravitation acceleration = g = 9.81 m s⁻²
To Find:
Tensile Stress = σ = ?
Solution:
Tensile stress is defined as:
Tensile Stress = σ = `\frac {F}{A}`
where [ A = ã„« r²] and F = Weight = mg So
σ = `\frac {mg}{ã„« r²}`
by putting values
σ = `\frac {2500 kgx9.81 m s⁻²}{3.1416 x(0.00625 m)²}`
σ = `\frac {24525 kg m s⁻²}{3.1416 x0.0000390625 m²}`
σ = `\frac {24525 kg m s⁻²}{0.00012271875 m²}`
σ = 199847211.611 N m⁻²
or
σ = 199.8 x 10⁶ Pa
or
σ = 200 MPa-----------Ans.
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