#maths
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What value can u put into the function to make it go to infinity or negative infinity (for vertical asymptone)
@frozen peak
Or u can try to plug in infinity or negative infinity for y and solve for x
Same thing
remember that when $x\leq 0$, that $\ln(x)$ is not defined
;( | 追放された興奮
x —> 2?
yesss
Yep
Try to solve for it by plugging positive and negative infinity for g(x) as well
It's good for learning experience
but this is something i can do to find the horizontal asymptote, right?
For horizontal put x to be infinity or negative infinity
but negative infinity doesn’t work
right
That means it doesn't exist
because ln is undefined when x is less than zero
ahh ok
No solution means no asymptote
okok
@frozen peak U need to do some interpretation as well
Like try putting positive infinity for y
It gives u x = infinity
That would not be a asymptote in this case
Since it interprets as as x goes to infinity y is infinity
.
As a general rule if both values seem to be infinity, it's not an asymptote
why for y?
Imagine a function u know which has asymptotes
wait which values?
For example 1/x
x and y
Vertical asymptote at x=0
Y is going to infinity and negative infinity
So putting y as infinity gives x which is vertical asymptote
.
Similar logic for horizontal one. Try to think about it
i seee
thank uu
Np you're welcome
but when i want to find the vertical asymptote for -->2+, should i then write x as 2.01?
cause i can not get zero
@glossy quarry
I think u have confusion on what a asymptote is
A asymptote exists when some gets close to something else but never meets it.
So by definition of the concept it occurs only when the thing approaching the other thing meet at infinity
In case of 1/x the curve meets the y axis (x = 0) only at infinity
It doesn't meet it finite distance but only gets close
The curve meets x axis (y=0) when x is infinity
It gets closer but just shy of meeting it at finite distance
•
U need to equate it with limit methods and it will evaluate to -infinity when x approaches 2+
U can't plug in value directly in this case.
I have been summoned
,rotate
Couldn't find an attached image in the last 10 messages.
He was asking about how to find the vertical asymptote
Ah
Alright
I am in the middle of something now, if you still need help in a few hours, ping me
@frozen peak
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