If f and g are inverse functions, then what is the composition of g and f equal to?
hmmm always equals x
are you familiar with the term inverse and composition?
It's not my strong suit, if that's what you're asking.
lol
I think this is going to be a while...a long while.
\(f(~f^{-1}(x)~) =f^{-1}(~f(x)~) = x\) That's more of less a definition of inverse function.
Composition of function and its inverse always equals \(x\)
So I write that out then?
Well gerky gave a concise and precise answer But its pretty much useless due to the fact that you have no inkling as to what inverse or composition function is
I just need to figure out how to write the answer and that's it, really.
hahahaha
I can get the idea of what they want me to do, it's just that I can't write it.
What's the laughter for?
im actually crying rn
Just \(x\)? What variable do you use for input?
They didn't give a variable, if you mean a number.
Well, number varies. What stuff can you put in answer box?
I don't actually have possible answers.
Maybe try post screenshot of problem here?
That was the problem, what I wrote, they just said that and that was it.
So there is no answer box or something?
This is a written thing.
The question here is that I need to find what the composition of g and f equal to, if the inverse function is f and g.
This is all written here? Just to be clear, f and g are inverse of each other?
Yep. That's what they wrote. The exact wording is "If f and g are inverse functions, then what is the composition of g and f equal to?".
well, what are your possible answers? What can you put in?
I don't know, honestly. It's not one of those ABCD problems, there's just a blank space and they expect me to fill it.
I guess just put in "x" or maybe "input"
X?
it depend on how we refer input. Usually we use x as input, so try that I guess.
Okay, I"ll write that down and hope it works.
Thank you.
So it works. Great!
Yeah. It does.
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