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Simplify using the horizontal method (t2-6t+3)(2t-5)

User Stream
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2 Answers

4 votes

Answer:

lll

Explanation:

User Jeffld
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5 votes

1. First write the two polynominals in a row separated by using multiplication sign.


(t^2-6t+3)\cdot(2t-5)

2. Multiply each term of one binomial with each term of the other.


=(t^2)(2t)+(t^2)(-5)+(-6t)(2t)+(-6t)(-5)+(3)(2t)+(3)(-5)\\\\=2t^3-5t^2-12t^2+30t+6t-15

3. In the product obtained, combine the like terms and then add the like terms.


=2t^3-5t^2-12t^2+30t+6t-15\\\\=(2t^3)+(-5t^2-12t^2)+(30t+6t)+(-15)\\\\=2t^3-17t^2+36t-15

User Hobbestigrou
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