g(t) = 1/t +1 - find g^-1(t)
i got y = t-1
but that cant be right
u should get 1/(t-1)
\[t=\frac{ 1 }{ y }+1\]
I don't think you want that "y" in there...
y=1/t+1 y-1 =1/t t=1/(y-1) now replace
but cant u just replace y for t at the beginning to do inverses? or is that harder?
same thing
yeah, you're right... as you wrote it 2 up, looks good to me
the final form shouldn't have the y, though, should it? Should just be function of t, right?
right.. the answer would be \[f ^{-1}(x) = \frac{ 1 }{ t-1 }\] i am having serious issues with this for whatever reason.
what issues ? didn't u get how it came ?
embarrasingly enough i cannot figure out the fraction.. lol
t=1/y+1 t-1 =1/y y=1/(t-1)
y = 1/t +1 . so i subtract 1 ofrom each side.. y-1 = 1/t .. now? multiply y to each side? thats where i get confused.
i mean multiply t to each side to get rid of the fraction?
take reciprocal
if a = 1/b, then 1/a = b
did u skip a step between t-1 = 1/y and your answer?
just taking reciprocals.........
meaning.. from t-1 = 1/y... i should multiply both sides by the reciprocal. y/1?
if a = 1/b, then 1/a = b so if t-1 = 1/y then y=1/(t-1)
so u dont multiply both sides by the reciprocal?
u want to multiply or divide something ?? 1. multiply both sides by y 2. then divide both sides by t-1
sorry i just dont have that immeidate association with math theorems
so a=1/b then 1/a = b makes sense.. but ...
y(t-1) = 1 then divide both sides by t-1. awesome thanks.
i m glad that u got it :)
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