Math, asked by lokendrabaghel6725, 1 year ago

Find a quadratic polynomial, the sum and product of whose Zeroes are 1_4 and 4, respectively.

Answers

Answered by Anonymous
18

Answer:

\large \text{$p (x)=x^2-14x +4$}

Step-by-step explanation:

Given :

Sum and products of zeroes respectively

\large \text{$\alpha+\beta=14 \ and \ \alpha\times\beta=4$}

We know for require polynomial p ( x ) as

\large \text{$p (x)=x^2-(\alpha+\beta )x +\alpha\times\beta$}

Now putting values here we get

\large \text{$p (x)=x^2-(14)x +4$}\\\\\\\large \text{$p (x)=x^2-14x +4$}

Thus we get  quadratic polynomial p (x ) .

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Answered by Anonymous
2

Answer:

Hey mate plzz refer to the attachment

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