1. Home
  2. Trigonometry
  3. Inverse Trigonometric Functions

Inverse reciprocal trigonometric function: finding the exact value - Inverse Trigonometric Functions

Inverse reciprocal trigonometric function: finding the exact value

Lessons

Notes:

y=cscxy = \csc x\; [π2-\frac{\pi}{2}, 0) \cup (0, π2\frac{\pi}{2}]

y=secxy = \sec x\; [0, π2\frac{\pi}{2}) \cup (π2,π\frac{\pi}{2}, \pi]

y=cotxy = \cot x\; (0, π\pi)

y=csc1xy = \csc^{-1} x\; (-\infty, -1] \cup [1, \infty)

y=sec1xy = \sec^{-1} x\; (-\infty, -1] \cup [1, \infty)

y=cot1xy = \cot^{-1} x\; (-,\infty, \infty)

  • 2.
    Application of the Cancellation Laws

    Solve the following inverse trigonometric functions:

  • 3.
    Solving Expressions With One Inverse Trigonometry

    Solve the following inverse trigonometric functions:

  • 4.
    Evaluating Expressions With a Combination of Inverse and Non-Inverse Trigonometry

    Solve the following inverse trigonometric functions:

Teacher pug

Inverse reciprocal trigonometric function: finding the exact value

Don't just watch, practice makes perfect.

We have over 250 practice questions in Trigonometry for you to master.