" The value of "alpha" for which "4 alpha int_(-1)^(2)e^(-a|x|)dx=5" is "

The value of alpha for which 4alphaint_(-1)^(2)e^(-alpha|x|)dx=5 is :

Evaluation of definite integrals by subsitiution and properties of its : The value of alpha for which 4alphaint_(-1)^(2)e^(-alpha|x|)dx=5 , is :

Let 4alpha int_(-1)^2 e^(-alpha|x|) dx = 5 , then alpha =

The value of int_(4)^(5) e^(x) dx

If the value of the integral int_(1)^(2)e^(x^(2))dx is alpha, then the value of int_(e)^(e^(4))sqrt(ln x)dx is:

[" Let "4 alpha int_(-1)^(-)e^(-alpha|x|)dx=5" then "alpha=],[[" (A) "ln2," (B) "ln sqrt(2)],[" (C) "ln(3)/(4)," (D) "ln(4)/(3)]]

The set of values of alpha(alphagt0) for which the inequality int_(-alpha)^(alpha)e^(x)dxgt3/2 holds true is

The set of values of alpha(alphagt0) for which the inequality int_(-alpha)^(alpha)e^(x)dxgt3/2 holds true is