The short cylindrical block having an original diameter of 1 cm and a length of 5 cm, placed in the smooth jaws of a vise and squeezed until the axial load applied is 3000 N. The material of the block has the stress-strain diagram shown blow. is r (MPa) 500 3000 N 3000 N 450 e (mm /mm) 0,00225 0.03 (a) Determine the modulus of elasticity for the used material. (b) Determine the decrease in its length. If the Poisson's Ratio of the material is v = 0.35. Determine its new diameter. %3D (c)
The short cylindrical block having an original diameter of 1 cm and a length of 5 cm, placed in the smooth jaws of a vise and squeezed until the axial load applied is 3000 N. The material of the block has the stress-strain diagram shown blow. is r (MPa) 500 3000 N 3000 N 450 e (mm /mm) 0,00225 0.03 (a) Determine the modulus of elasticity for the used material. (b) Determine the decrease in its length. If the Poisson's Ratio of the material is v = 0.35. Determine its new diameter. %3D (c)
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![The short cylindrical block having an original diameter of 1 cm and a length of 5 cm, is
placed in the smooth jaws of a vise and squeezed until the axial load applied is 3000 N. The
material of the block has the stress-strain diagram shown blow.
r (MPa)
500
3000 N
3000 N
450
(mm/mm).
0,00225
0.03
(a)
Determine the modulus of elasticity for the used material.
(b) Determine the decrease in its length.
(c) If the Poisson's Ratio of the material is v = o.35, Determine its new diameter.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fd15700bd-3aaa-4f1b-bb4a-0e39ba36acb0%2Fc2f413e1-d1fe-4914-8ef8-79f65d74da81%2F2p219c_processed.jpeg&w=3840&q=75)
Transcribed Image Text:The short cylindrical block having an original diameter of 1 cm and a length of 5 cm, is
placed in the smooth jaws of a vise and squeezed until the axial load applied is 3000 N. The
material of the block has the stress-strain diagram shown blow.
r (MPa)
500
3000 N
3000 N
450
(mm/mm).
0,00225
0.03
(a)
Determine the modulus of elasticity for the used material.
(b) Determine the decrease in its length.
(c) If the Poisson's Ratio of the material is v = o.35, Determine its new diameter.
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