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(X-3) times (4x+2) yawing distributive property

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For two binomials, the distributive property is:


(a+b)\cdot(c+d)=a\cdot c+a\cdot d+b\cdot c+b\cdot d

So, let's solve this problem.

Step 01: Multiply the first term of the binomial (x - 3) by both terms of the binominal (4x + 2).


(x-3)\cdot(4x+2)=x\cdot4x+x\cdot2+\cdots_{}

Step 02: Multiply the second term of the binomial (x - 3) by both terms of the binominal (4x + 2).


(x-3)\cdot(4x+2)=x\cdot4x+x\cdot2+(-3)\cdot4x+(-3)\cdot2

Step 03: Multiply the terms.


=4x^2+2x-12x-6

Step 04: Add like terms.


=4x^2-10x-6

Answer:


4x^2-10x-6

User Marek Raki
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