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Factoring polynomials by grouping?
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Can anyone explain this step by step? Please!! :)
@phi @mathstudent55 anyone?
Something like 7x^3 – 28x^2 + 3x – 12 that doesn't have a GCF
\[ 7x^3 – 28x^2 + 3x – 12= (7x^3 – 28x^2) + (3x – 12)\]
factor the two groups in parenthesis
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that makesss... 7x^2(x-4)+3(x-4) right?
yes
And where do we go from there?
you have a common factor of x-4...factor that out
wait like x-4(7x^2(x-4)+3(x-4)?
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no
How?
ac+bc=(a+b)c
\[a=7x^2\] \[b=3\] \[c=x-4\]
Oh so (7x^2+3)x-4?
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close the x-4 in parenthesis
but with the communitive property of multiplication we can write it as (x-4)(7x^2+3) right?
yes
Oh I see, so we group the terms and force a common factor between the two!
if possible ...yes
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and if not, its prime?
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