Given that two of the zeroes of the cubic polynomialare 0, the third zero i
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Polynomials
Formula.
- If a, b, c be the zeroes of a cubic polynomial, then the polynomial is given by
- f(x) = (x - a) (x - b) (x - c)
Solution.
- Given, two zeroes are 0, 0.
- Let a = b = 0.
- Let the other zero is c.
- Then the polynomial is given by
- f(x) = (x - 0) (x - 0) (x - c)
- = x^2 (x - c)
- It shows that the other zero can be any c which belongs to the set of Real Numbers or Complex Numbers.
- The exact value of c has to be determined by other given conditions.
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