Inverse of functions: g(x) =1/x + 2/3
\[\Large g(x) = \frac1x + \frac23\] yes?
yup
bilis mag type puteek
Well, usuals... You might want to skip to the essentials... replace g(x) with x and replace x with y. \[\Large x = \frac1y + \frac23\]
Now... can you solve for y?
find the lcd
Sure... that might work, but it'll take a long time... why don't you transpose the 2/3 to the other side first? Remember, put all terms with y on one side, and all terms without, on the other.
x-2/3=1/y
That's good :) \[\Large x - \frac23 = \frac1y\] NOW you use lcd in the LEFT SIDE.
baket 2/3 nilipat?? xDDD
Kasi wala siyang y.
I said... bring all terms without y to the other side.
ai ou, xD ahahah na iimagine ko na y ung x. xD
baka naman kailangan mo na magpahinga? XD
hahahaha, xD sheet, may play pa kami sa eng taeee, cge continue na lang, xD
oo nga continue... \[\Large x - \frac23= \color{red}?\] Find the LCD nga eh...
hahah, xD 3x???
... \[\large x = \frac{3x}{3}\] sige... tapos...?
diba dapat 3-2x/3x =2/3????
teka natatanga ako... \[\Large x + \frac23 = \frac{3x}3 +\frac23 = \color{red}?\]
mali pa yung symbol... - yun hindi dapat +
san nanggaling 3x/3???
feeling ko kailangan ko nang matulog,,
idk sorry
para pareho yung denominator doon sa 2/3 tandaan...: \[\Large \frac{a}c+ \frac{b}c = \frac{a+b}c\] para isa na lang yung fraction bar
geh, geh,, pre matutulog na lang, ako mukhang need koh nah, xD waaaa salamaat ulit,, xDDD
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