A polynomial whose zeroes are
1/alfa square and 1/ Beta square is
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Step-by-step explanation:
Given that and are the zeroes of
The algebraic identity is given by:
x-1=0 or x+1=0
∴ x=1 and x=-1
Since and are the zeroes we have that
∴ and are the zeroes.
Now we find a quadratic polynomial whose zeroes are and :
For a quadratic equation from the zeroes is given by
Since the zeroes are and
∴
Put and we get
∴ Sum of the zeroes=-4
∴ Product of the zeroes=4
Now we can write a quadratic equation as
∴ the quadratic polynomial for the zeroes and where and is .
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