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22565 EMD : 1.9 : Fundamental of Design
1) A wrought iron rod is under a compressive load of 350 kN. If
the permissible stress for the material is 52.5 N/mm2, calculate
the diameter of the rod.
Data : Load = 350KN ,
Permissible Compressive stress = 52.5Mpa, d=?
Compressive Stress = Force / Area
Area =  / 4 x d2
= F / A
52.5 = 350 x 1000 / ( / 4 x d2 )
d = 92.15  95 mm
22565 EMD : 1.9 : Fundamental of Design
2) The diameter of a piston of the steam engine is 300 mm and
the maximum steam pressure is 0.7 N/mm2. If the maximum
permissible compressive stress for the piston rod material is
40 N/mm2, find the size of the piston rod.
Data : Pressure = 0.7 N/mm2 , D=300mm, Permissible
compressive stress = 40Mpa, Force = ?, d=?
Pressure = Force / Area
Force = Pressure X Area = 0.7 X  / 4 x D2
Force = 0.7 X (3.14/4 x 3002 ) = 49455 N
D
d
Pressure
22565 EMD : 1.9 : Fundamental of Design
Force = 0.7 X (3.14/4 x 3002 ) = 49455 N
Area =  / 4 x d2
= F / A
40 MPa= 49455 N / ( / 4 x d2 ) mm2
d = 31.15  35 mm

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EMD Fundamentals Rod Diameter Calculation

  • 1. 22565 EMD : 1.9 : Fundamental of Design 1) A wrought iron rod is under a compressive load of 350 kN. If the permissible stress for the material is 52.5 N/mm2, calculate the diameter of the rod. Data : Load = 350KN , Permissible Compressive stress = 52.5Mpa, d=? Compressive Stress = Force / Area Area =  / 4 x d2 = F / A 52.5 = 350 x 1000 / ( / 4 x d2 ) d = 92.15  95 mm
  • 2. 22565 EMD : 1.9 : Fundamental of Design 2) The diameter of a piston of the steam engine is 300 mm and the maximum steam pressure is 0.7 N/mm2. If the maximum permissible compressive stress for the piston rod material is 40 N/mm2, find the size of the piston rod. Data : Pressure = 0.7 N/mm2 , D=300mm, Permissible compressive stress = 40Mpa, Force = ?, d=? Pressure = Force / Area Force = Pressure X Area = 0.7 X  / 4 x D2 Force = 0.7 X (3.14/4 x 3002 ) = 49455 N D d Pressure
  • 3. 22565 EMD : 1.9 : Fundamental of Design Force = 0.7 X (3.14/4 x 3002 ) = 49455 N Area =  / 4 x d2 = F / A 40 MPa= 49455 N / ( / 4 x d2 ) mm2 d = 31.15  35 mm