Find a quadratic polynomial whose some of the zeroes is 3 and product

1.	Find a quadratic polynomial whose some of the zeroes is 3 and product of the zeroes is -2
Answer» $\huge\underline\mathbb{\red S\pink{O}\purple{L} \blue{UT} \orange{I}\green{ON :}}$ ★ Given that, Sum of the zeroes : α + ß = 3 Product of the zeroes : αß = - 2 ★ We KNOW that, The FORM of quadratic POLYNOMIAL is : - ↪ x² - (α + ß) x + αß = 0 Substitute the zeroes. ➡ x² - (3)x + (-2) = 0 ➡ x² - 3x - 2 = 0 Hence, it is solved... Step-by-step explanation: $# PLEASE MARK ME AS BRAINLIEST✌✌✌$

Find a quadratic polynomial whose some of the zeroes is 3 and product of the zeroes is -2

Answer»

$\huge\underline\mathbb{\red S\pink{O}\purple{L} \blue{UT} \orange{I}\green{ON :}}$

★ Given that,

Sum of the zeroes : α + ß = 3
Product of the zeroes : αß = - 2

★ We KNOW that,

The FORM of quadratic POLYNOMIAL is : -

↪ x² - (α + ß) x + αß = 0

Substitute the zeroes.

➡ x² - (3)x + (-2) = 0

➡ x² - 3x - 2 = 0

Hence, it is solved...

Step-by-step explanation:

$# PLEASE MARK ME AS BRAINLIEST✌✌✌$

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Find a quadratic polynomial whose some of the zeroes is 3 and product of the zeroes is -2​