Respuesta :
Answer:
1) quotient: 9x - 12
2) remainder: - 32
Explanation:
I will use short division, which consists in using just the coefficients.
This is the full operation:
literal x^2 x 0
coefficient | 9 - 21 - 20
|
1 | 9 - 12
-------------------------------------
9 -12 - 32
Result:
1) quotient: 9x - 12
2) remainder: - 32
You can prove the result by multiplyin (9x - 12) times (x - 1) and then adding the remainder (-32).
=> (9x - 12) (x - 1) - 32 = 9x^2 - 9x - 12x + 12 - 32 = 9x^2 - 21x - 20 which proves the answer.
1) quotient: 9x - 12
2) remainder: - 32
Explanation:
I will use short division, which consists in using just the coefficients.
This is the full operation:
literal x^2 x 0
coefficient | 9 - 21 - 20
|
1 | 9 - 12
-------------------------------------
9 -12 - 32
Result:
1) quotient: 9x - 12
2) remainder: - 32
You can prove the result by multiplyin (9x - 12) times (x - 1) and then adding the remainder (-32).
=> (9x - 12) (x - 1) - 32 = 9x^2 - 9x - 12x + 12 - 32 = 9x^2 - 21x - 20 which proves the answer.