Find the quadratic polynomial when sum and product of its zeroes are -4 and -1/7 respectively
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put sum of zero and product of zero in qaid sab u will find the answer
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Answer:
Required Quadratic polynomial is k( 7x² + 28x + 1 ).
Step-by-step explanation:
We are given Sum of zeroes = -4 and product of zeroes = -1 / 7
We have to find Quadratic polynomial.
let α and β be two zeroes of the quadratic polynomial.
Then the quadratic polynomial is given by,
k ( x² - (α+β)x + αβ )
given,
α + β = -4
αβ = -1/7
So, we get
k( x² - (-4)x + (-1/7) )
= k( x² + 4x + 1/7 )
= k( 7x² + 28x + 1 )
Therefore, Required Quadratic polynomial is k( 7x² + 28x + 1 )
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