If one root of the equation `ax^2 + bx + c = 0` is equal to the`n^(th)` power of the other, then `(ac^n)^(1/(n+1)) + (a^n c)^(1/(n+1)) + b` is equal to

If one root of the equation ax^2 + bx + c = 0 is equal to the n^(th) power of the other, then (ac^n)^(1/(n+1)) + (a^nc)^(1/(n+1)) + b is equal to

If one root of the equation ax^2 + bx + c = 0 is equal to the n^(th) power of the other, then (ac^n)^(1/(n+1)) + (a^nc)^(1/(n+1)) + b is equal to

If one root of the equation ax^(2)+bx+c=0 is equal to then ^(th) power of the other,then (ac^(n))^((1)/(n+1))+(a^(n)c)^((n+1)/(n+1))+b is equal to

If one root of the quadratic equation ax^2+bx+c=0 is equal to the n^th power of the other root then show that, (ac^n)^(1/(n+1))+(a^nc)^(1/(n+1))+b =0

If one root of the ax^(2) + bx + c = 0 is equal to nth power of the other root, then the value of (ac^(n))^((1)/(n+1)) + (a^(n)c)^((1)/(n+1)) equal :

If one root of the quadratic equation ax^(2) + bx + c = 0 is equal to the n^(th) power of the other root , then show that (ac^(n))^(1/(n+1)) + (a^(n)c)^(1/(n+1))+b = 0

IF one root of ax ^2 +bx +c=0 is equal to nth power of the other then (a^n c)^(1/(n+1)) +(a c^n)^(1/(n+1))

If one root of the quadratic equation ax^(2)+bx+c=0 is equal to the nth power of the other , then show that (ac^n)^((1)/(n+1))+(a^(n)c)^((1)/(n+1))+b=0 .

If one root of the quadratic equation ax^(2)+bx+c= 0 is equal to the nth power of the order, then prove that (ac^(n))^((1)/(n+1)) + (a^(n)c)^((1)/(n+1))=-b