(x^1/3+y^-2/3)(x^4/3-y^-1/3)
@TheSmartOne
what are you asking for here?
I have to perform the operation like multiply it but and i'm stuck with the whole exponent fractions. Like i foiled but i feel like you can add the middle numbers o.o
Show me what you have so far
ok now show what you have do far with the expanding
thats a correct expansion, i mean you cant add those middle terms in their current state, so I'd say thats fully correct
:o how come you can't add em
becuz they have different exponents
you cant just add x^2 to x, for example
but don't they have the same denominator in the exponents like when you multiply the first term.
well, yes, they do, but you still cannot add them unless the exponents are exactly the same, like you can add x^2 and x, or y^1/3 and y^2/3
*can't
Oh alright lol and i have at least two other problems :o mind helping?
sure i'll help! fan plz if you want
Of course!
Okay the question is m^2/3/m^-8/5 my answer was m^-6 but on the board it said m^2 :o
is this the problem: \[\frac{m^{\frac{2}{3}}}{m^{\frac{-8}{5}}}\]
Yessss
wait is it since we have to divide you got to subtract therefore you gotta change the sign o.o?
well, it becomes \[\huge\frac{ 2 }{ 3 }-\frac{ -8 }{ 5 }\]
or, \[\large\frac{2}{3}+\frac{8}{5}\]
oh wait my bad the first fraction is 2/5
not 2/3
ok, so its just \[\huge m^{\frac{2}{5}+\frac{8}{5}}\] can you solve that?
yes 10/5 reducing to 2 which equals m^2 :)
riiiiiiiite
Thank you now the other question i don't know how to start
um, this isn't really a "solvable" thing so to speak.
what you mean?
like, what exactly are you supposed to do with this? simplify?
I don't know it says perform the operation it's in the same section as the ones we did
i mean, i suppose you could rewrite it like this: \[\huge \frac{\frac{1}{a^2}+\frac{b}{a}-b^2}{\frac{a^2}{b}}\]
that's kinda confusing o.o
ur rite xD ummmmm what class is this for?
Algebra 2 lol
i'm also in algebra 2 xD but this does not look simplifiable to me
It's a test review and i'm like so lost in that one but thank you so much for your help :) if i have another question can i tag u ?
yes ofc!
Thank you :)
np :)
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