Derivatives of Inverse Trigonometric Functions
Simple derivatives for real and complex values of x are as follows:
Only for real values of x:
For a sample derivation: if, we get:
Read more about this topic: Inverse Trigonometric Functions
Famous quotes containing the words inverse and/or functions:
“The quality of moral behaviour varies in inverse ratio to the number of human beings involved.”
—Aldous Huxley (18941963)
“Mark the babe
Not long accustomed to this breathing world;
One that hath barely learned to shape a smile,
Though yet irrational of soul, to grasp
With tiny fingerto let fall a tear;
And, as the heavy cloud of sleep dissolves,
To stretch his limbs, bemocking, as might seem,
The outward functions of intelligent man.”
—William Wordsworth (17701850)