Special Products of Polynomials

(x+4)²

• x²+16

• x²-16

• x²+8x+16

• x²+8x-16

(7r-6)(7r+6)

• 49r²+36

• 49r²-36

• 49r²+84r+36

• 49r²+42r+36

(2u-4v)²

• 4u²-8uv+16v²

• 4u²-16uv+16v²

• 4u²-16v²

• 4u²+8uv+16v²

( 7x - 11)² = ________________

• 49x² +154x + 121

• 49x² - 154x - 121

• 49x² +154x - 121

• 49x² - 154x + 121

Simplify:
(x-7)²

• x²-49

• x²+49

• x²-14x+49

• x²-14x-49

(x + 5)²

• x² + 10x + 25

• x² + 5x + 25

• x² + 6x - 10

• x² + 25

(x + 5) (x - 5)

• x² -10x + 25

• x² - 25x - 25 

• x² - 50x + 25

• x² - 25

What is (4x²+5)(4x²-5)?

• 16x⁴ - 25

• 16x² - 25

• 8x⁴ - 10

• 8x² - 10

(5a⁵ - 2b)²

• 10a¹⁰ - 10ab + 4b²

• 25a¹⁰ - 20a⁵b + 4b²

• 25a¹⁰ + 10a⁵b + 10b²

• 25a¹⁰ - 7a⁵b + 4b²

What is the pattern for a cube of a binomial?

• a³+3ab+3ba+b³

• a³+3a²b+3ab+b³

• a³+3a²b²+3ab+b³

• a³+3a²b+3ab²+b³