help
@DanJS
@study
@studygurl14
I can try to help.
if u r in 9th+ u know
I am in the 7th grade..
ok then u cant
Okay, sorry though, I didn't know.
danny boy hey so 48s+54 factor
mail it too me
dan???
@SolomonZelman
sort of like multiplying by 1, looking to take the common pieces from each term there, only the constants appear in both terms, the greatest number you can pull out of each one...6 similar to multiplying by 1 or 6/6 \[\large \frac{ 6 }{ 6 }*(48s + 54) = 6*(\frac{ 48s }{ 6 }+\frac{ 54 }{ 6 })\]
so thats the answer??
yeah , simplify the fractions, 6(8s + 9), no more common pieces in the quantity terms distributing that answer should take you back to the original thing
for constant values in all the terms, factor the gcf, for the variable terms common to all, take the highest power out that all terms contain
its incorrect
factoring like here is just seeing what numbers and variables all the terms contain, and writing that once in front, and then reduce each term by that amount to simplify 48s + 54 = 6*(8s + 9)
maybe typed something different than they want, computer graded?
yup i typed something wrong lol
for variables, for example something like x^2*y + x*y^2 both terms have a common x and y, the lowest common power, so it goes to (x*y)*(x + y)
im still confused to what the question is
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