If `f(x)=|a-1 0a x a-1a x^2a x a|` , using properties of determinants, find the value of `f(2x)-f(x)` .

If f(x)=|[a,-1 ,0],[ax,a,-1],[a x^2,a x, a]|, using properties of determinants, find the value of f(2x)-f(x)dot

If f(x)=|[a,-1 ,0],[ax,a,-1],[a x^2,a x, a]|, using properties of determinants, find the value of f(2x)-f(x)dot

If f(x)=|a-10axa-1ax^(2)axa|, using properties of determinants,find the value of f(2x)-f(x)

If f(x)=|[a-1, 0,a] , [x,a-1,a], [x^2a, x, a]| , using properties of determinants, find the value of f(2x)-f(x) .

If f(x)=|[a,-1, 0],[a x, a,-1],[a x^2,a x, a]|,using properties of determinants find the value of f(2x) − f(x).

If f(x)=|[a,-1, 0],[a x, a,-1],[a x^2,a x, a]|,using properties of determinants find the value of f(2x) − f(x).

If f(x) = {:|(a,-1,0),(ax,a,-1),(ax^2,ax,a)| , using properties of determinants, find the value of f(2x)-f(x)

If f(x)=|{:(a,-1,0),(ax,a,-1),(ax^2,ax,a):}| then using properties of determinants, find the value of f(2x)-f(x)

If f(x) = |(1,x,x+1),(2x,x(x-1),x(x+1)),(3x(x-1),x(x-1)(x-2),x(x+1)(x-1))| , using properties of determinant, find f(2x) - f(x).

If f (x) = |x|+|x-1|, find the value of : f(2).