`pi^e/(x-e) + e^pi/(x-pi) + (pi^pi+e^e)/(x-pi-e)=0` has

(pi^(e))/(xe)+(e^(pi))/(x-pi)+(pi^(pi)+e^(e))/(x-pi-e)=0 has

The value of lim_(x->1)(2-x)^(tan((pix)/2)) is (a) e^(-2/pi) (b) e^(1/pi) (c) e^(2/pi) (d) e^(-1/pi)

The value of lim_(x rarr 1)(2-x)^(tan((pix)/2)) is (a) e^(-2/pi) (b) e^(1/pi) (c) e^(2/pi) (d) e^(-1/pi)

The value of lim_(x rarr 1)(2-x)^(tan((pix)/2)) is (a) e^(-2/pi) (b) e^(1/pi) (c) e^(2/pi) (d) e^(-1/pi)

If f(x) = f(pi + e - x) and int_e^(pi) f(x) dx = 2/(e + pi) , then int_e^(pi) xf(x) dx is equal to

The value of lim_(x->1)(2-x)^(tan((pix)/2)) is e^(-2/pi) (b) e^(1/pi) (c) e^(2/pi) (d) e^(-1/pi)

The value of lim_(x->1)(2-x)^(tan((pix)/2)) is e^(-2/pi) (b) e^(1/pi) (c) e^(2/pi) (d) e^(-1/pi)

For sets S= { pi, pi^(2) , pi^(3) } and T= {e, e^(2) , e^(3) } if F^(-1) : T to S is defined as F^(-1) = { ( e, pi^(3) ) , (e^(2) , pi^(2) ), (e^(2) , pi)} , then function F=.........

int e^(x//2) sin ((pi)/(4)+ (pi)/(2) ) dx =

The value of (lim)_(x rarr1)(2-x)^(tan((pi x)/(2))) is e^(-(2)/(pi)) (b) e^((1)/(pi))(c)e^((2)/(pi))(d)e^(-(1)/(pi))