" questions 3."e^(x^(3))

e^(2x+3)

e^(2x+3)

Verify the Rolle's theorem for each of the function in following questions: f(x)= x(x+3).e^(-(x)/(2)), "in" x in [-3, 0]

cos (x^(3).e^(x))

e^(3x) =

Assertion (A) : Area enclosed by the curve y=e^(x^(3)) between the lines x = a, x = b and x - axis is int_(a)^(b) e^(x^(3)) dx . Reason (R ): e^(x^(3)) is an increasing functions.

Integrate the following function: (3e^(x)+2e^(-x))/(3e^(-x)+2e^(x))

Find out the correct answer out of the options given against each question: E(x) = 4,E(y) =3,then E(xy)=

Evaluate : int ((e^(5x)-2e^(3x)+3))/(e^(x)) dx