Is (y² + 15 ) a polynomial
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Answer:
y² + 4√3y - 15 = 0
y² + 5√3y - √3y - 15 = 0
y(y + 5√3) - √3(y + 5√3) = 0
(y - √3)(y + 5√3) = 0
y = √3 , y = -5√3
Now,
sum of zeroes = (-cofficient of x) / (cofficient of x²)
√3 + (-5√3) = -4√3/1
-4√3 = -4√3
product of zeroes = cofficient of x⁰/cofficient of x²
(√3) * (-5√3) = (-15)/1
-15 = -15
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