Differentiate the function f(x) = x^2 * e^2x with respect to x
let u = x^2 let v = e^2x
du/dx = 2x dv/dx = 2e^2x
d/dx = vdu/dx + udv/dx = 2x e^2x + 2x^2e^2x
Therefore
d/dx = 2x*e^2x * (1 + x)
ES
let u = x^2 let v = e^2x
du/dx = 2x dv/dx = 2e^2x
d/dx = vdu/dx + udv/dx = 2x e^2x + 2x^2e^2x
Therefore
d/dx = 2x*e^2x * (1 + x)
