Question

A long rod with a circular cross section is made of titanium (E = 113.8 GPa, G = 42.4 GPa). The rod is subjected to an axial load of 13 kN. The longitudinal strain in the rod is measured to be 670 mirco-m(m)/(m)m. What is the change in the diameter of the rod? Express your solution in units of microns. (i.e. if you type an answer of 123, that means 123 x 10-6m = 0.123mm),

Name: a long rod with a circular cross section is made of titanium e 1138 gpa g 424 gpa the rod is subjected to an axial load of 13 kn the longitudinal strain in the rod is measured to be 670 mirc 86205
Uploaded: 2021-07-11T14:51:54-08:00
Duration: 3 min 18 s
Channel: Chai Santi
Description: a long rod with a circular cross section is made of titanium e 1138 gpa g 424 gpa the rod is subjected to an axial load of 13 kn the longitudinal strain in the rod is measured to be 670 mirc 86205

          A long rod with a circular cross section is made of titanium (E = 113.8 GPa, G = 42.4 GPa). The rod is subjected to an axial load of 13 kN. The longitudinal strain in the rod is measured to be 670 mirco-m(m)/(m)m. What is the change in the diameter of the rod? Express your solution in units of microns. (i.e. if you type an answer of 123, that means 123 x 10-6m = 0.123mm),

Added by Kevin G.

Computer Science and Information Technology

Trishna Knowledge Systems 2018 Edition

Instant Answer

Solved by Expert Chai Santi

07/11/2021

Step 1

- Young's modulus (E) = 113.8 GPa = 113.8 x 10^9 Pa - Shear modulus (G) = 42.4 GPa = 42.4 x 10^9 Pa - Axial load (P) = 13 kN = 13 x 10^3 N - Longitudinal strain (ε) = 670 microstrain = 670 x 10^-6 m/m Show more…

Show all steps

Thanks for your feedback!

A long rod with a circular cross section is made of titanium (E = 113.8 GPa, G = 42.4 GPa). The rod is subjected to an axial load of 13 kN. The longitudinal strain in the rod is measured to be 670 mirco-m(m)/(m)m. What is the change in the diameter of the rod? Express your solution in units of microns. (i.e. if you type an answer of 123, that means 123 x 10-6m = 0.123mm),