#algebra
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have you considered factoring any expressions given?
whats that ?
do you know what factoring is?
finding common multiples ?
nop
so...
idk how American schools group ages so--
i assume you’re meant to factor in order to simplify
wha
you see the quadratic expressions?
whats that ?
u lost me
in simple terms, the highest power of the expression should be 2
so like x^2 is a quadratic
oh
oh
let me see if i can find an alternative
yeah, there’s no nice manipulation
it’s necessary to factor

so if you’re willing i could teach you a method that applies here
nothx
or you could teach yourself
could u just say the answer ?
it’s against server rules, sry
yeah, just learn that before tackling this problem
odd that it’s a question on hw when you haven’t learned it yet
you really haven’t touched quadratics yet?
not sure
if it’s okay, could you show me the lesson associated with the hw?
it's a booklet
the hw?
,rotate
woah
okay, maybe i could reverse engineer this example
huh ?
doing it rn
ok
w2-4w
$w^2-4w$ right?
dark matter
yup
k
now think about this
factoring is basically breaking down that expression, $w^2-4w$, into that $w(w-4)$
dark matter
oka
now the concept is around common factors
so what do you notice is a common term between $w^2$ and $-4w$?
dark matter
they both have w ?
👍
thus we can take a w out (or factor it out, hence the name) to get w(w-4) by the distributive law
dark matter
are there any common term between all three terms?
nop ?
👍
so we have to introduce a new method.
i.e., get it to a form such that some terms have a common factor
so for this example, it turns into $x^2-2x+x-2$
dark matter
there is a reason for this
we have to take 2 numbers that add to -1 and multiply to -2
so what would those numbers be?
add to negative 1 and multiply to negative 2
you got the second part, but not the first
-2 n -1
now you are missing both parts
hint: ||only one number is negative, and think about the sign of the added numbers ||
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