gen eqn of quad poly
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Answered by
5
heya........
A Normal quad. Eqn.
a(x2 + bx + c)
b= sum of zeroes
c= product of zeroes
Let the two zeroes be α and β
Then we can write
a ( x2 - ( α+β)x + βα) =0
;because to get zeroes we equate eqn to 0
opening the brackets a (x2 - αx -βx +αβ) =0
By middle term factorization we get
a(x-β)(x-α)=0
tysm.....@kundan
A Normal quad. Eqn.
a(x2 + bx + c)
b= sum of zeroes
c= product of zeroes
Let the two zeroes be α and β
Then we can write
a ( x2 - ( α+β)x + βα) =0
;because to get zeroes we equate eqn to 0
opening the brackets a (x2 - αx -βx +αβ) =0
By middle term factorization we get
a(x-β)(x-α)=0
tysm.....@kundan
Answered by
6
General equation of quadritic polynomial is
But there is a condition and it is that
In factorised form it can be written as
where α and β are the zeros of the polynomial.
But there is a condition and it is that
In factorised form it can be written as
where α and β are the zeros of the polynomial.
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