A) \[p(x)=(x-\alpha )(x-\beta )(x-\gamma )\]
B) \[p(x)=(x+\alpha )(x-\beta )(x-\gamma )\]
C) \[p(x)=(x+\alpha )(x+\beta )(x-\gamma )\]
D) \[p(x)=(x+\alpha )(x+\beta )(x+\gamma )\]
Correct Answer: A
Solution :
The general form of a cubic polynomial whose zeros are \[\Rightarrow \],\[p(-1)={{(-1)}^{2}}+3(-1)-2=(-4)\]and\[p(-1)=-4\]is \[({{m}^{2}}+9){{x}^{2}}+13x+6m\]
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