Recent content by tonyviet

I am confused on how you got: F' (x) = ae ^( n ln(x)) * (n/x) = a(x^n)(n/x) then to a(nx ^(n-1))

Yea Find x

Homework Statement tan((π(x))/2) = √(3)/2 Homework Equations The Attempt at a Solution tan(x) = √(3)/2 x= π/6 + πn, since Tan has a period of π This is where I'm stuck

f(x)= ax^2 = aeTR (Not sure if its exponential), neZ prove f '(x) = a(n)x^(n-1) n does not equal 0 sorry about the mistake This was for a pre-calculus class but the teacher stated that it was in introductory calculus, so i assume that it is before the derivatives of e^x. Btw do you know what...

1. f(x)= ax^2 = ae^TR, nez Prove f '(x) = a(n) x^(n-1)2. n does not equal 03. I don't even understand it