Subtract the polynomials


(6v^2 + 7vd - 3d^2) - (9v^2 - 5vd + 19d^2)

(6v^2 + 7vd - 3d^2) - (9v^2 - 5vd + 19d^2)

= 6v^2 + 7vd - 3d^2 - 9v^2 + 5vd - 19d^2
= ...

easy from there

To subtract polynomials, you need to combine like terms.

Given the expression:

(6v^2 + 7vd - 3d^2) - (9v^2 - 5vd + 19d^2)

1. Start by distributing the negative sign to every term inside the second set of parentheses:

= 6v^2 + 7vd - 3d^2 - 9v^2 + 5vd - 19d^2

2. Next, group the like terms together:

= (6v^2 - 9v^2) + (7vd + 5vd) + (-3d^2 - 19d^2)

The degree and variables of each term match up, so now we can combine the like terms:

= -3v^2 + 12vd - 22d^2

Therefore, the result of subtracting the two given polynomials is -3v^2 + 12vd - 22d^2.