" (e) "(5)/(2)x=-5

Calculate lim_(x rarr5)(e^(x)-e^(5))/(x-5)

Evaluate the limits,if exist lim_(x rarr5)(e^(x)-e^(5))/(x-5)

Evaluate the following limit : lim_(x rarr 5) (e^x-e^5)/(x-5) .

Find limit of the following if it exists: lim_(xto5)(e^(x)-e^(5))/(x-5)

int(3e^(2x)+5)/(4e^(2x)-5)dx=

(4e^(x)-25)/(2e^(x)-5)

Integrate the following w.r.t. x: frac{3e^(2x) +5}{4e^(2x)-5}

show that the sum of the two integrals int_(-4)^(-5) e^((x+5)^2)dx+3int_(1/3)^(2/3) e^(9(x-2/3)^2)dx is zero

For x in R , lim_(xrarroo)((x-3)/(x+2))^x is equal to (a) e (b) e^(-1) (c) e^(-5) (d) e^5