Inverse Trig

• can tell when function has inverse

  • can tell by examinng graph
  • continually increasing and decreasing
  • inverse for trig would be a squiggly line

• sin(x) limit domain so no repeat y val from $$[frac{-\pi}{2}, \frac{\pi}{2}] $$

• to isolate y, you take arcsin

• get y=arcsin(x)

• range becomes domain and vice versa

• sin domain is [1,-1]

• cos would need to be in the first and needs to have all possible values

• would be from $$[0,\pi]$$

• tan limit domain is then $$[\frac{-pi}{2}], \frac{\pi/2}{2} ]$$

Differentiation