has an infinite amount of real solutions.
So far I have used the IVT to show that for in the interval there is a between and such that there is a value where
I also have shown that for in the interval there is a between and such that there is a value where
Would it be correct to say that because each of these functions have a value for each point in the interval and that the range of consists of all reals that must intersect with or there is some value in the interval such that ? If this is correct then how would I extend this result to all intervals ?