(x)/(e^(x^(2)))

Let f, g, h be real valued functions defined on the interval [0, 1] by f(x) = e^(x^(2)) + e^(-x^(2)) , g(x) = x e^(x^(2)) + e^(-x^(2)) and h(x) = x^(2) e^(x^(2)) + e^(-x^(2)) . If a, b, c respectively denote the absolute maximum of f, g and h on [0, 1] then show that a =b=c.

lim_(x rarr2)((e^(x)-e^(2))/(x-2))

Integrate the functions (e^(x))/((1+e^(x))(2+e^(x)))

int(e^(x))/((1+e^(x))(2+e^(x)))dx

Integrate the functions (e^(x))/((1+e^(x))(2+e^(x)))

Integrate the functions (e^(x))/((1+e^(x))(2+e^(x)))

Integrate the functions (e^(x))/((1+e^(x))(2+e^(x)))

Integrate the functions (e^(x))/((1+e^(x))(2+e^(x)))

Integrate the functions (e^(x))/((1+e^(x))(2+e^(x)))