1. 48 2.152 3. 32x 3 4. 25x 4 y 2 5. 10, 15 Factor #1-4. Find the GCF for #5.
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Transcript of 1. 48 2.152 3. 32x 3 4. 25x 4 y 2 5. 10, 15 Factor #1-4. Find the GCF for #5.
1. 48
2.152
3. 32x3
4. 25x4y2
5. 10, 15
Factor #1-4. Find the GCF for #5.
Lesson 10-2 Factoring using the distributive property
by Becca & Becky :] • The definition of factor is when it is expressed as the
product of monomials and polynomials.
Ex: 89x3y2
• When distributing polynomials, this means to find the completely factored form.
• When you have a binomial, you un-distribute it using the GCF
Ex: 6x2 + 9x = ___(2x + 3)
• Ex: 6x2 + 9x = ___(2x + 3)• Step 1: Factor 6x2 and 9x
6x2 9x
2 * 3 * x * x 3 * 3 * x
Step 2: Find the GCF6x2 9x The GCF of 6x2 and
9x is 3x.
2 * 3 * x * x 3 * 3 * x
Examples
Ex 2: 15x3+10x2=___(3x+2)
Ex 3: 12x2y+9xy2=___(4x+3y)
LISTEN TO THE KOOL-AID MAN!!!!! OH YEAH!!!
Practice
1. 4x2y + 16xy3 =___(x + 4y)
2. x3y2 – x2y3 = ___(x – y)
3. 20x3 - 5x =___(4x2 – 1)
4. x6 – 5x3 = ___(x3– 5)