The value of the determinant `|((a^x+a^-x)^2 (a^x-a^-x)^2 1) (b^x+b^-x)^2 (b^x-b^-x)^2 1) (c^x+c^-x)^2 (c^x-c^-x)^2 1)|` (A) is 0 (B) is independent of a (C) depends on b only (D) depends on a,b,and c

If a, b,c> 0 and x,y,z in R then the determinant: |((a^x+a^-x)^2,(a^x-a^-x)^2,1),((b^y+b^-y)^2,(b^y-b^-y)^2,1),((c^z+c^-z)^2,(c^z-c^-z)^2,1)| is equal to

If a,b,c>0 and x,y,z in R then |[(a^x+a^(-x))^2, (a^x-a^(-x))^2, 1] , [(b^y+b^(-y))^2, (b^y-b^(-y))^2, 1], [(c^z+c^(-z))^2, (c^z-c^(-z))^2, 1]|=

" 0.The value of the determinant "|[1,x,x^(2)],[1,b,b^(2)],[1,c,c^(2)]|" is: "

If a, b, c > 0 and x, y, z E R, then the determinant (a +a*)2 (a -ax)2 1 (b + b-y)2 (b b-y)2 1 (c2 + c2)2 (c+c2)2 1 x12 al roots of = 0, is is dependent on a. a, b, c only c. a, b, c, x, y, z b. x, y, z only d. None of these (-9: Let x < 1? then value of x2 +2 2x +1 1

Find the value of the expression ((x^(a+b))^2xx (x^(b+c))^2xx(x^(c+a))^2)/(x^a x^b x^c)^4, if x=2,a=1,b=2,c=3