Sure, here are the solutions:

a. 8k2 - 16k + 6
First, we can factor out a common factor of 2:
2(4k2 - 8k + 3)
Then, we factor the quadratic:
2(2k - 1)(2k - 3)

b. 9p2 + 15p - 6
First, we can factor out a common factor of 3:
3(3p2 + 5p - 2)
Then, we factor the quadratic:
3(3p - 1)(p + 2)

c. 3x2 + 7xy + 2y2
This is a quadratic in terms of x, and it can be factored as follows:
(3x + y)(x + 2y)

d. 6m2 + 13mn + 2n2
This is a quadratic in terms of m, and it can be factored as follows:
(2m + n)(3m + 2n)

Question

Sure, here are the solutions:

a. 8k2 - 16k + 6
First, we can factor out a common factor of 2:
2(4k2 - 8k + 3)
Then, we factor the quadratic:
2(2k - 1)(2k - 3)

b. 9p2 + 15p - 6
First, we can factor out a common factor of 3:
3(3p2 + 5p - 2)
Then, we factor the quadratic:
3(3p - 1)(p + 2)

c. 3x2 + 7xy + 2y2
This is a quadratic in terms of x, and it can be factored as follows:
(3x + y)(x + 2y)

d. 6m2 + 13mn + 2n2
This is a quadratic in terms of m, and it can be factored as follows:
(2m + n)(3m + 2n)

Knowee AI · Accepted Answer

Sure, here are the solutions:

a. 8k2 - 16k + 6
First, we can factor out a common factor of 2:
2(4k2 - 8k + 3)
Then, we factor the quadratic:
2(2k - 1)(2k - 3)

b. 9p2 + 15p - 6
First, we can factor out a common factor of 3:
3(3p2 + 5p - 2)
Then, we factor the quadratic:
3(3p - 1)(p + 2)

c. 3x2 + 7xy + 2y2
This is a quadratic in terms of x, and it can be factored as follows:
(3x + y)(x + 2y)

d. 6m2 + 13mn + 2n2
This is a quadratic in terms of m, and it can be factored as follows:
(2m + n)(3m + 2n)

Factor. Show your complete working. a. 8k2 − 16k + 6b. 9p2 + 15p − 6c. 3x2 + 7xy + 2y2d. 6m2 + 13mn + 2n2