" (a) "x^(2)+(b+c)x+bc=(......)times(......)

Show : ( x^(a^2)/ x^( b^2 ) )^ (1/( a+b)) times ( x^(b^2)/ x^( c^2 )) ^ ( 1/( b+c )) times ( x^(c^2)/ x^( a^2 ) )^ (1/( c+a)) = 1

((x^(a))/(x^(-b)))^(a^(2)-ab+b^(2))times((x^(b))/(x^(-c)))^(b^(2)-bc+c^(2))times((x^(c))/(x^(-a)))^(c^(2)-ca+a^(2))

Show that (x^(a+b))^(a-b)times(x^(b+c))^(b-c)times(x^(c+a))^(c-a)=1

The value of x^(a-b)times x^(b-c)times x^(c-a) is a. 1 b. 2 c. x d. 0

Simplify (x^(a+b)xx x^(b+c)xx x^(c+a))/((x^(b)xx x^(b)xx x^(c))^(2))

Determinant Delta=|(a^(2)+x,ab,ac),(ab,b^(2)+x,bc),(ac,bc,c^(2)+x)| is divisible by a)abc b) x^(2) c) x^(3) d)None of these

If x be real and 0