Question

For every point on the graph of F(x), there is a point on the graph of F -1(x) with exactly the same coordinates.

A. True
B. False

Answer 1

would this be false because since the second F(x) is negative wouldn't that make the numbers negative and not "exactly the same"

Answer 2

I think what you have would be correct for f(-x) but this is the inverse of the function f -1 where x and y are switched and would make it true.

Answer 3

so then it would be true not false?

Answer 4

`For every point on the graph of F(x), there is a point on the graph of F -1(x) with exactly the same coordinates.`

this basically implies that f(x) and its inverse is the same graph. That is only true for f(x) = x and things like f(x) = 1/x. It's not true for any random f(x) function

Answer 5

so its false?

Answer 6

yes

Answer 7

is that what triciaal said incorrect?

Answer 8

what do you mean?

Answer 9

nevermind