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What Is The Additive Inverse Of The Polynomial –9Xy2 + 6X2Y – 5X3? –9Xy2 – 6X2Y + 5X3 –9Xy2 – 6X2Y – 5X3 9Xy2 + 6X2Y + 5X3 9Xy2 – 6X2Y + 5X3. Therefore, the correct answer is option. The additive inverse of a polynomial f (x,y) is a.
The additive inverse of a polynomial f (x,y) is a. You have the polynomial f (x,y) = −9xy2 + 6x2y − 5x3. The additive inverse of the polynomial −9xy2 + 6x2y − 5x3 is found by changing the sign of each term, resulting in 9xy2 − 6x2y + 5x3.
The additive inverse of a polynomial f (x,y) is a. What is the additive inverse of the polynomial −9xy 2 + 6x2y − 5x3? Therefore, the correct answer is option.
In this article, we will focus on determining the additive inverse of the. The additive inverse is a number that, when added to the original polynomial, yields a sum of zero. The additive inverse of a polynomial is obtained by changing the sign of each term in the polynomial.
Definition of additive inverse*** the additive inverse of a polynomial is the polynomial that, when added to the original polynomial, results in zero. You have the polynomial f (x,y) = −9xy2 + 6x2y − 5x3. The additive inverse of the polynomial −9xy2 + 6x2y − 5x3 is found by changing the sign of each term, resulting in 9xy2 − 6x2y + 5x3.
