If the zeroes of the polynomial ax2+bx+2a/b are reciprocal of each other then the value of b is

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The zeroes of the polynomial a x^2 + bx+ (2a)/b are reciprocal of each other, then the value of b is The zeroes of the polynomial a x^2 + bx+ (2a)/b are reciprocal of each other, then the value of b is
If the zeros of the polynomial ax^2 + bx + 2a/b are reciprocal of each other then the value of b is If the zeros of the polynomial ax^2 + bx + 2a/b are reciprocal of each other then the value of b is
4. If the zeroes of the polynomial ax^2 + bx + (2a)/b are reciprocal of each other, then value of b 4. If the zeroes of the polynomial ax^2 + bx + (2a)/b are reciprocal of each other, then value of b
If the zeroes of the polynomial are reciprocal of each other, then the value of b is If the zeroes of the polynomial are reciprocal of each other, then the value of b is
If the zeroes of the polynomial ax² + bx + 2a/b are reciprocal of each other, then the value of b is If the zeroes of the polynomial ax² + bx + 2a/b are reciprocal of each other, then the value of b is
If zeroes of polynomial x^2+ax-b be reciprocal of each other, then b =(a) 1(b) -1(c) a (d) 1/a If zeroes of polynomial x^2+ax-b be reciprocal of each other, then b =(a) 1(b) -1(c) a (d) 1/a
Find the condition that zeros of polynomial p(x) = ax^2 + bx + c are reciprocal of each other. Find the condition that zeros of polynomial p(x) = ax^2 + bx + c are reciprocal of each other.
If α and β are the zeroes of the quadratic polynomial p(x)=x2−ax−b, then the value of α2+β2 is: If α and β are the zeroes of the quadratic polynomial p(x)=x2−ax−b, then the value of α2+β2 is: