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).
Download the notes in my video: https://www.dropbox.com/s/3uej8om8s3a4njw/455%20-%20Derivative%20of%20Inverse%20Hyperbolic%20Trig%20-%20inverse%20cosh%28x%29.pdf
Related Videos:
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Derivative of Inverse Hyperbolic Trigonometry: cosh-1(x):
Derivatives of Hyperbolic Trigonometry: coth(x):
Implicit Differentiation - A Brief Introduction:
Hyperbolic Trigonometry Identity Proof: cosh2(x) - sinh2(x) = 1:
Absolute Values - Properties and Rules:
Derivative of Inverse Hyperbolic Trigonometry: sinh-1(x):
Hyperbolic Functions - tanh(x), sinh(x), cosh(x) - Introduction:
Inverse Hyperbolic Trigonometry as Logarithms: cosh-1(x):
Inverse Hyperbolic Trigonometry as Logarithms: tanh-1(x):
Inverse Hyperbolic Trigonometry as Logarithms: csch-1(x):
Inverse Hyperbolic Trigonometry as Logarithms: sech-1(x):
Inverse Hyperbolic Trigonometry as Logarithms: coth-1(x): .
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