A straight bar of arbitrary cross section and thickness h is cold-formed to an inner radius R

Question:

A straight bar of arbitrary cross section and thickness h is cold-formed to an inner radius R about an anvil as shown in the figure. Some surface at distance N having an original length L AB will remain unchanged in length after bending. This length is
(R + N) LAB = LAV =-

The lengths of the outer and inner surfaces, after bending, are

A straight bar of arbitrary cross section and thickness h

Using Eq. (2-4), we then find the true strains to be

A straight bar of arbitrary cross section and thickness h

Tests show that |εo | = |εi |. Show that

LAB

And

A straight bar of arbitrary cross section and thickness h

Fantastic news! We've Found the answer you've been seeking!

Step by Step Answer:

Related Book For  book-img-for-question

Mechanics of Materials

ISBN: 978-0495438076

7th edition

Authors: James M. Gere, Barry J. Goodno

Question Posted: