" (vi) "tan{2tan^(-1)(1)/(5)-(pi)/(4)}

The value of e^(log_(e)){tan(2tan^(-1)((1)/(5))-(pi)/(4))}

Find the value of tan(2tan^(-1)((1)/(5))-(pi)/(4))

The value of tan(2tan^(-1)""(1)/(5)-(pi)/(4)) is

The value of tan[2" tan"^(-1)(1)/(5)-(pi)/(4)] is equal to

The value of tan (2 "tan"^(-1)(1)/(5)-(pi)/(4)) is

tan {2tan ^(-1)""((1)/(5))-(pi)/(4)} is equal to - (k )/(17) then find the value of K .

A root of the equation 17x^(2)+17x tan[2tan^(-1)((1)/(5))-(pi)/(4)]-10=0 is (i) (10)/(17)(ii)-1(iii)-(7)/(17) (iv) 1

Evaluate: tan{2tan-1(1)/(5)-(pi)/(4)}

tan[2.tan^(-1)(1/5)- pi/4]=