The Binomial Theorem

Find the Binomial expansion of (3 + 2x)^5.

• (3+2x)^5 + (3 - 2x)^5

• (3+2x)^10 + (3 - 2x)^10

• (3-2x)^5 + (3 - 2x)^5

• (3+2x)^5 + (3 + 2x)^5

• 32

• -400

• 2000

• -5000

Expand: (2x - 3)²

• 2x² - 12x - 9

• 4x² - 9

• 4x² + 9

• 4x² - 12x + 9

The coefficient of a³b in the expansion of (4b+3a)⁴

• 108

• 432

• 768

• 81

(a+b)^3

• a^3 - b^3+3ab(a-b)

• a^3 + b^3+3ab(a-b)

• a^3 - b^3-3ab(a-b)

• a^3 + b^3+3ab(a+b)

(x − y) ³

• x³ − 3x² y + 3xy² − y³

• 16m ⁴ − 32m ³ + 24m ² − 8m + 1 

Multiply the binomial: (x - 2)⁴

• x⁴ + -8x³ + 24x² + 32x + 16

• -x⁵ + 8x⁴ - 24x³ + 32x² - 32

• x⁵ + 8x⁴ + 24x³ + 32x² + 32

• x⁵ - 4x⁴ + 6x³ - 4x² + 1

Expand completely. A.APR.5

(3x - 2y)³

• 108x³ - 108x²y + 48xy² - 8y³

• 27x³ - 54x²y + 36xy² - 8y³

• 27x³ - 18x²y + 12xy² - 8y³

• 27x³ + 36x²y + 36xy² - 8y³