helpp im on a timer lol
same thing. ax+by=c form
is it c or D?
so its c lol
tick tock c: what's the timer down to?
can someone just give me the answer -.-
5 mins :(
oh my :O
help bbyyy :(
\[\Large\rm \frac{2}{3}x+\frac{5}{2}y=2\]So we need to multiply each side by 6, yes?
Because that's the lowest common factor for our denominators.
\[\Large\rm 6\frac{2}{3}x+6\frac{5}{2}y=6\cdot2\]
so its A? :3
You're just guessing letters over and over -_- just simmer down for a sec lol is this the last one? can we use all 3 minutes for this one?
i multiplied 2/3 * 6 and got 4 so i choose b -.-
and no theres 2 more :(
If you write 6 as 3times2, \[\Large\rm (3\cdot2)\frac{2}{3}x+(3\cdot2)\frac{5}{2}y=12\]You can see that the first term shares a 3 in front and in the denominator.\[\Large\rm (\cancel{3}\cdot2)\frac{2}{\cancel{3}}x+(3\cdot2)\frac{5}{2}y=12\]Giving us:\[\Large\rm 4x+(3\cdot2)\frac{5}{2}y=12\]You can do similar with the other term.
Oh my bad :c
so its b ? a ? c? d ahahaha help omfg 1 min :(
Our first and last term are correct. See how it matches up with option A so far? c: If we finished up with the middle term, we would see that's our option.
C? ;)
You didn't leave us enough time dude >.< I'm pretty sure it's A unless I made a boo boo.
so is it a or c lol help please so i can submit!!
A
Oh no the clock is tickin! :O
yay thanks ily omfg can you help me with 1 more? :)
@zepdrix
maybe -_-
<3
are you FLVS or something?
Whats that o: lol
Florida Virtual Schools :d nevermind.
I googled it but no im not lol-.- i failed 9th grade math and they gave me a week to finish alg 1 and 2 so i can graduate to college :D
oo neato :o
\[\Large\rm 12=2x+4y\]Standard form looks like this: \(\Large\rm Ax+By=C\) which is the same as \(\Large\rm C=Ax+By\) Where \(\Large\rm A\), \(\Large\rm B\) and \(\Large\rm C\) are integers. Usually C is supposed to be positive I think.....
So, based on that information, what do you think? :d
b
\[\Large\rm 12=\color{#CC0033}{2}x+\color{#3366CF}{4}y\]\[\Large\rm 12=\color{#CC0033}{A}x+\color{#3366CF}{B}y\] So this is showing us that, \(\Large\rm \color{#CC0033}{A=2}, \qquad\qquad \color{#3366CF}{B=4}\) `The requirement that A and B are NOT both zero is not satisfied`.
Hmmm that doesn't sound right. That IS satisfied, correct?
yeah c:
So try again >:U
its a or b -.-
Woops I made a small boo boo in my explanation. The \(\Large\rm A\) value should be positive for it to be in standard form, not necessarily \(\Large\rm C\).
It's actually D. I'm not quite sure why you don't see it :c
omg sorry i was reading it wrong :(
i get it now omfg thanks <3
We have `some number of x's` plus `some number of y's` = `a number` right? :o standard
k :3
help me with 1 more ;) ?
fine <.<
ok this is the last one i promise :3
Do you know how to plot points? 0_o
yes -.-
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