`12/(x-1)-12/x=12`

(x-(1)/(x))^(12)

3(x+1)=12+4(x-1)

If x= 11, then the value of x^5 -12x^4 +12x^3 -12x^2+12x-1 is - यदि x= 11 हो तो x^5 -12x^4 +12x^3 -12x^2+12x-1 का मान क्या होगा?

If x+ (1)/(x)=1 , find x^(12) + (1)/(x^(12))=

If x+ (1)/(x)= -1 find x^(12) + (1)/(x^(12)) = ?

If x+1/x=2 then x^(12)-1/x^(12)=

find the value of the expression x^5 - 12 x^4 +12x^3 - 12 x^2 +12 x -1 when x =11 .

If x=11 , the value of x^(5)-12x^(4)+12x^(3)-12x^(2)+12x-1 is :

If f_(k)(x)=(1)/(k)(sin^(k)x+cos^(k)x) then f_(4)(x)-f_(6)(x)=(A)(1)/(12) (B) (5)/(12) (C) (-1)/(12) (D) -(5)/(12)