how do i factor each polynomial in 30b^2+48b-2?
What is the common multiple in 30, 48 and 2?
hint: \(\large \color{green}{30}b^2+\color{green}{48}b-\color{green}2\)
2
goood job :D
Is that what you were looking for?
what do i do next?
so now you'll factor out a two and see what multiplies to 2 to get your original equation, \[\large 2(?b^2+?b-1)\]
2(15b^2+24b-1)
?
yes, good job. i forgot to mention that instead of factoring out a b, we could have divided everything by 2 also... So let's also try that, what would you do if you had \[\large \frac{30b^2}{2}+\frac{48b}{2}-\frac{2}{2}\] (it's just easier to solve i guess)
what about w^5+4w^4+10w^3+40w^2
what is the GCF here? (the w with the smallest power)?
i don't know
hmm... \[\large \color{green}{w^5}+4\color{green}{w^4}+10\color{green}{w^3}+40\color{green}{w^2}\] out of these which w has the smallest exponent?
w2
good job, how you can divide everything by w^2
i dont know
\[\large \frac{w^5}{w^2}+\frac{4w^4}{w^2}+\frac{10w^3}{w^2}+\frac{40w^2}{w^2}\]
is that all i do?
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