#Finding Domain of a Inverse Function Problem
68 messages · Page 1 of 1 (latest)
likely just a website error, maybe ‘oo’ isnt seen as infinity
My professor said it can’t be infinity so Also how is it x >= 5 if it says interval notation
I have 1 attempted left so how to enter it
one moment
try putting it into a quadratic form then finding the range for which the discriminant >= 1
it cannot be “[5…”because when you put x as 5, it gives a number more than 0, so there are definitely numbers below 5
x < 3.58…, x > 6.41….
no thats not right
It can't be infinity i tried before
stilll, plugging those numbers into that formula gets me 0
He addressed it because past students represented outputs with infinity sometimes
i assume he meant that writing [5, ∞] would be wrong
you can write infinity in domains, but it has to be [5, ∞)
I'll entering that notation with that symbol
is there not a math input feature
try it anyway, if not try this
"[5, ∞)"
ye, ney?
aight so its gotta be the other one
i think that was his last attempt
may aswell try
i just wanna know
(x^2 -10x + 23) / 7
a = 1/7, b = -10/7, c = 23/7
discriminant = sqrt(-10/7^2 - 4(1/7)(23/7))
put 0 = discriminat, find the two values for x
[3.58, 6.41]
(3.58, 6.41) would be the domain for x < 0
above 0 and you get two equations, x < 3.58, x > 6.41
i believe this is the one you’re looking for
5 +- root(2) from my guess
both endpoints are invalid, i think it needs at least 5 deciaml places
try []?
nope
that's fine. I'll ask him on Tuesday and see
I'll reopen this channel to tell you if you are wondering
.close
Post marked as solved by @odd kiln.
Use .unsolved if this was a mistake.