6. A hollow steel cylinder is compressed by a force P (see figure). The cylinder has inner diameter dı = 3.9 in., outer diameter d2= 4.5 in., and modulus of elasticity E= 30,000 ksi. When the force P increases from zero to 40 k, the outer diameter of the cylinder increases by 455 x 10-6 in. (a) Determine the increase in the inner diameter. (b) Determine the increase in the wall thickness. (c) Determine Poisson's ratio for the steel. %3D
6. A hollow steel cylinder is compressed by a force P (see figure). The cylinder has inner diameter dı = 3.9 in., outer diameter d2= 4.5 in., and modulus of elasticity E= 30,000 ksi. When the force P increases from zero to 40 k, the outer diameter of the cylinder increases by 455 x 10-6 in. (a) Determine the increase in the inner diameter. (b) Determine the increase in the wall thickness. (c) Determine Poisson's ratio for the steel. %3D
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
Transcribed Image Text:6. A hollow steel cylinder is compressed by a force P (see figure). The cylinder has
inner diameter di = 3.9 in., outer diameter d2= 4.5 in., and modulus of elasticity E=
30,000 ksi. When the force P increases from zero to 40 k, the outer diameter of the
cylinder increases by 455 x 10-6 in.
(a) Determine the increase in the inner diameter.
(b) Determine the increase in the wall thickness.
(c) Determine Poisson's ratio for the steel.
%3D
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