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Derivative of Inverse Hyperbolic Trigonometry: cosh^-1(x)

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First published at 16:47 UTC on May 29th, 2020.

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In this video I go over the derivative of inverse hyperbolic cosine or cosh^-1(x) and show that it is equal to 1/sqrt(x^2-1).

View video notes on the Hive …

In this video I go over the derivative of inverse hyperbolic cosine or cosh^-1(x) and show that it is equal to 1/sqrt(x^2-1).

Related Videos:

Derivative of Inverse Hyperbolic Trigonometry: sinh^-1(x): http://youtu.be/s0sk4OR5hV4
Derivatives of Hyperbolic Trigonometry: cosh(x): http://youtu.be/4AGkxTGxASQ
Implicit Differentiation - A Brief Introduction: http://youtu.be/12OY1b3DYHQ
Hyperbolic Trigonometry Identity Proof: cosh^2(x) - sinh^2(x) = 1: http://youtu.be/-UXUqIWRNEA
Derivative of Inverse Hyperbolic Trigonometry: sinh^-1(x): http://youtu.be/s0sk4OR5hV4
Hyperbolic Functions - tanh(x), sinh(x), cosh(x) - Introduction: http://youtu.be/EmJKuQBEdlc
Inverse Hyperbolic Trigonometry as Logarithms: cosh^-1(x): http://youtu.be/lsUcHzQAlHQ
Inverse Hyperbolic Trigonometry as Logarithms: tanh^-1(x): http://youtu.be/vfOWS8Y_rQw
Inverse Hyperbolic Trigonometry as Logarithms: csch^-1(x): http://youtu.be/278-6zKYDdE
Inverse Hyperbolic Trigonometry as Logarithms: sech^-1(x): http://youtu.be/cF0Pbdkae30
Inverse Hyperbolic Trigonometry as Logarithms: coth^-1(x): http://youtu.be/x0qIdT0BrHI .