I've been struggling a lot with math... can anybody help me? An expression is shown below: 3x^3y + 12xy - 3x^2y - 12y Part A ~ Rewrite the expression so that the GCF is factored completely Part B ~ Rewrite the expression completely factored. Show the steps of your work. Part C ~ If the two middle terms are switched so that the expression became 3x^3y - 3x^2y + 12xy - 12x, would the factored expression no longer be equivalent to your answer in part B? Explain your reasoning.
sure let me see if i can do it
the first one is 12xy-12y i think
for part b u need to cancel both the 3x^3y
You would be able to cancel out the 3x^3y with the 3x^2y because they have like terms, right?
yes
but also cuz one was minus and one was plus
so +3x^3y-3x^3y
So you would just be left with xy.
my answer is wrong tho
i cant help u with tht question the mods just messaged me
tht i was wrong
sry
It's ok. Thanks for trying. :)
np
here comes the mod
you can help, just dont make assumptions as to the correctness :) work together
sry
can u explain how its done
3x^3y + 12xy - 3x^2y - 12y: the GCF is all values that they share 3y is the common factor that they all share
so, factoring it out we get: 3y ( x^3 + 4x - x^2 - 4 )
oh i see
wht abt part b
i mean c
b is just showing steps :P
thats actually part B but inside the (..) is part A
So to get those number you just divided 3y by every term. Right?
correct
wht abt part C
does it matter if we do -2 + 5, or 5 - 2 ? in other words, does addition commute?
nope
C has an error in it .... 12x is not the last term of A, so it may be a typo
what is -2+5 ? what is 5-2 ?
HMT wht grade math is this?
both are 3
9th grade math.
then they commute. the order in which you add 2 terms has no bearing on the outcome.
im 10th grade and we havent study these stuff yet :/
British curriculam bad
So it wouldn't matter which way you, because 3 divided by the numbers in part A are going to always be the same no matter which order they are put in.
im learning alot here :D
thats correct, at least its good enough for me :)
Thank you so much!!
good luck :)
i was just curious, whats that HMT ? (asking because my initials are exactly HMT! :P)
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