" If "ul(omega)((x^(2)+x+1)/(x+1)-a-b)=2" then "

If x_(n) = omega^(n) + (1)/(omega^(n)) then x_(1) x_(2) x_(3)…, x_(12) =

If f(x)=(x^(4)+x^(2)+1)/(x^(2)-x+1) , the value of f(omega^(n)) (where 'omega' is the non-real root of the equation z^(3)=1 and 'n' is a multiple of 3), is ……….. .

If f(x)=(x^(4)+x^(2)+1)/(x^(2)-x+1) , the value of f(omega^(n)) (where 'omega' is the non-real root of the equation z^(3)=1 and 'n' is a multiple of 3), is ……….. .

If f(x)=(x^(4)+x^(2)+1)/(x^(2)-x+1) , the value of f(omega^(n)) (where 'omega' is the non-real root of the equation z^(3)=1 and 'n' is a multiple of 3), is ……….. .

If f(x)=(x^(4)+x^(2)+1)/(x^(2)-x+1) , the value of f(omega^(n)) (where 'omega' is the non-real root of the equation z^(3)=1 and 'n' is a multiple of 3), is ……….. .

If omega is a complex cube root of unity then x_(n)=omega^(n)+(1)/(omega^(n)) then x_(1)x_(2)x_(3),............,x_(12)=

If omega!=1 is a cube root of unity and Delta=|(x+omega^(2),omega,1),(omega,omega^(2),1+x),(1,x+omega,omega^(2))|=0 then value of x is

If omega!=1. is nth root of unity,and (omega+x)^(n)=1+bar(omega)+(n-1)/(2n)bar(omega)^(2)+... then value of x

Observe the following Lists ul("List - I") A) If (3x)/((x-a)(x-b))=(2)/(x-a)+(1)/(x-b) then a:b is B) If (x+4)/((x^(2)-4)(x+1))=(A)/(x-2)+(B)/(x+2)+(C)/(x+1) then A+B+C is C) If (2x+1)/((x-1)(x^(2)+1))=(A)/(x-1)+(Bx+C)/(x^(2)+1) then C= ul("List - II") 1) Slope of x -axis 2) sin. (3 pi)/(2) 3) {:(" "Lt),(x rarr 0):} (Tan x-Sinx)/(x^(3)) 4) Slope of the line 6x+3y-7=0 The correct match is

Observe the following Lists ul("List - I") A) If (3x)/((x-a)(x-b))=(2)/(x-a)+(1)/(x-b) then a:b is B) If (x+4)/((x^(2)-4)(x+1))=(A)/(x-2)+(B)/(x+2)+(C)/(x+1) then A+B+C is C) If (2x+1)/((x-1)(x^(2)+1))=(A)/(x-1)+(Bx+C)/(x^(2)+1) then C= ul("List - II") 1) Slope of x -axis 2) sin. (3 pi)/(2) 3) {:(" "Lt),(x rarr 0):} (Tan x-Sinx)/(x^(3)) 4) Slope of the line 6x+3y-7=0 The correct match is