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can anyone find the answer to this? (x^2-6x-4)+(2x^2-3x+5)
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Ok so lets write this in a way that is easier to understand first \[(x^{2}-6x-4)+(2x ^{2}-3x+5)\] Ok so next we are going to combine like terms
So \[(x ^{2}+2x ^{2})+(-6x+-3x)+(-4+5)\] End product of \[(3x ^{2}+-9x+1)\]
@creed wrote:
Equation;
\[(x^2-6x-4)+(2x^2-3x+5)\]
Now by using the sequence of combing like terms;
You will use the numbers and variables to combine terms;
Combine the "x-values with the square on the x's";
\[(3x^3-6x-4)+(-3x+5)\]
Combine varible "x" ;
\[(3x^3-9x-4)+(5)\]
Combine last numbers;
\[(3x^3-9x+1)\]
Finished!
\[(3x^3-9x+1)\]
I didn't
like terms for example same base same exponent can be added together \[2x^2+x^2=3x^2\] so boredfr is correct, you dont add exponents when you are adding
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No problem ._.
Thank you dark knight for your time.
No Problem
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