3.1 Part 2: Factoring a Monomial From a Polynomial

3.1 Part 2: Factoring a Monomial From a Polynomial

EQ: Using the Distributive Property, how can you factor a monomial from a polynomial?

Multiple Choice

GCF of 24 and 56

• 2
• 4
• 6
• 8

Multiple Choice

GCF of 12 and 18

• 3

• 6

• 9

• 4

Multiple Choice

Factor 6x + 20

• 2(x + 10)

• 6(x + 14)

• 2(x - 5)

• 2(3x + 10)

Multiple Choice

Factor 6x + 12

• 3(2x + 4)

• 6(x + 2)

• 6x(x + 2)

• 1/2 (3x + 24)

Multiple Choice

Factor 16x + 32

• 8(2x + 4)

• 16(x + 2)

• 7(8x + 32)

• 2(8x + 16)

Multiple Choice

Factor  -9u - 81

• 9(u + 9)

• -9(u - 9)

• -9(u + 9)

• -90u

Multiple Choice

GCF of 12x and 27

• x

• 12

• 3

• 9

Multiple Choice

GCF of 30x and 56x²

• 4x

• 6x

• 2x

• x

Multiple Choice

GCF of 48x² and 32x³

• 8x²

• 16x²

• 16x

• 96x³

Multiple Choice

GCF of 42xy² and 28x³y

• 84x³y²

• 14y

• 14xy

• 14xy²

Multiple Choice

GCF of 20a²b² and 50b³

• 100a²b²

• 10b³

• 10ab²

• 10b²

Multiple Choice

GCF of 18xy³ and 25x³y²

• xy²

• x³y²

• 1

• x²y³

Multiple Choice

Factor: 9xyz + 3xy

• xy(9z + 3)

• 9xy(z + 3)

• 3xy(3xyz + 1)

• 3xy(3z + 1)

Multiple Choice

Factor: 2n³+16n+12

• 2n(n³ + 24n + 6)

• 2(n³ + 8n + 6)

• 2n(n³ + 8n + 6)

• 3(n³ + 8n + 6)

Multiple Choice

Factor 45xy + 15x³y + 10y

• 5y(9xy + 3x² + 2y)

• 5xy(9 + 3x² + 2)

• 5x(9y + 3xy + 2)

• 5y(9x + 3x³ + 2)

Multiple Choice

Factor 10a⁴ + 16a + 10a²

• 2a(5a³ + 8 + 5a)

• 2a⁴(5a + 8a² + 5a³)

• 2a⁴(10 + 16a + 40a²)

• 3a³(5 + 8a + a²)

Multiple Choice

Factor 2n² - 8n³

• 2n²(n - 4n²)

• 2n²(1 - 4n)

• 2n³(10 - n²)

• 3n(1 - 4n)

Multiple Choice

Factor 36a⁵bc - 12c

• 12c (3a⁵b - 1)

• 6c (6a⁵b - 2)

• 12c (3a⁵b - c)

• 12abc(3a⁴ - 1)

Multiple Choice

Factor 80x⁵ - 70x² - 60x⁷

• 2x²(80x³ - 70 - 60x⁶)

• 10x²(80x⁴ - 70x - 60x⁶)

• 10x²(8x³ - 7 - 6x⁵)

• 3x²(80x³ - 40 - 60x⁵)

Multiple Choice

Factor 4n⁶ + 16n⁴ - 8n

• 4n(n⁴ + 4n³ - 2)

• 4n(n⁵ + 4n³ - 2)

• 12n(n⁵ + 4n⁴ -2)

• 16n(n⁵ + 4n³ - 2)