- #1
raghad
- 5
- 0
Let G be a non-empty open connected set in Rn, f be a differentiable function from G into R, and A be a linear transformation from Rn to R. If f '(a)=A for all a in G, find f and prove your answer.
I thought of f as being the same as the linear transformation, i.e. f(x)=A(x). Is this true?
I thought of f as being the same as the linear transformation, i.e. f(x)=A(x). Is this true?