2 Weite
duaduatic polynom.
Sum of whose zerods
2d and product in
is
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Answer:
x ^2 - 2 \sqrt{3x} + 2
Step-by-step explanation:
Sum of zeroes =2
3,Product =2
⇒ Using, sum of zeroes =− coefficient of term x.
⇒ Product of zeroes = coefficient of constant term.
⇒ Quadratic polynomial can be =x ^2 - 2 \sqrt{3x} + 2
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