A quadratic equation in the variable y whose roots are α and β is *
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A quadratic equation, whose roots are α and β can be written as (x−α)(x−β)=0=x2−(α+β)x+αβ i.e. ax2+bx+c≡a(x−α)(x−β)
solution
(x−α)(x−β)
⇒x2−αx−βx+αβ
⇒x2−(α+β)+αβ
Hence, answer is true.
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Step-by-step explanation:
◆A quadratic equation, whose roots are a and ß can be written as (x-a) (x-B)=0=x2-(a+B)x+aß i.e. ax2+bx+c=a(x-a)(x-B)
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