What is the quadratic polynomial whose sum and product of zeroes are - ProProfs Discuss
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What is the quadratic polynomial whose sum and product of zeroes are -3 and 4 respectively?




Asked by Meyya, Last updated: Apr 06, 2024

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W. Mocroft

W. Mocroft

Love to do some charity work. Have a passion for writing and do it in my spare time

W. Mocroft
W. Mocroft, Philanthropist, Master Degree in International Business, Las Vegas

Answered May 30, 2019

The answer to this is + 3x +4. You need to know what the standard form of a quadratic polynomial is. If you are not familiar with a quadratic polynomial, this is a polynomial of degree 2 or a quadratic. The highest degree term in this polynomial is the 2nd degree.


The normal formula for the quadratic polynomial is x1,2 = (-b ± √b² - 4ac) / 2a. Knowing this can be vital for you, especially if you would need to solve differential equations. Take note that the formula also requires a square root that you have to solve to get the right answer to your question. Take note that a quadratic function is not the same as a second-degree polynomial function.

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meyya22

meyya

meyya22
Meyya

Answered May 29, 2018

/>+ 3x + 4
Solution: The standard form of the quardratic polynomial is -(sum of zeroes)x + (product of zeroes) - (- 3) x + (4) = 0+ 3x + 4 = 0

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