Stress strain curve stress and resilience

When calculating 0.2% offset from stress strain curve please,

do I take 0.2% of the original length and then, divide this by original length to get strain and plot this please?

And for resilience, is it integration from 0 strain to 0.2% offset strain of the yield stress with respect to strain please?

Thank you

Strain is determined as $$\epsilon = (l - l_o)/l_o$$. The 0.2% offset strain is the point where $$\epsilon = 0.002$$. The 0.2% offset stress is determined by using a line that has the same slope as the initial stress strain ... the initial Young's modulus. In materials that are fully elastic up to and beyond this point, the initial slope remains constant. In some cases, the stress-strain curve has a curvature to it. Polymers are an example where the modulus changes as a function of strain.
The area under the curve is $$R = \int \sigma\ d\epsilon$$. When $$\sigma = E \epsilon$$ and $$E$$ is constant, the resilience at any $$(\sigma,\epsilon)$$ point along the elastic straight line becomes the area under a right triangle $$R = E\epsilon^2/2 = \sigma\epsilon/2 = \sigma^2/2E$$.