Second, third, and other derivatives
Evaluates first, second third and other derivatives of a single argument function
This page exists due to the efforts of the following people:
Anton
| |
 | Timur
|
This content is licensed under Creative Commons Attribution/Share-Alike License 3.0 (Unported). That means you may freely redistribute or modify this content under the same license conditions and must attribute the original author by placing a hyperlink from your site to this work https://planetcalc.com/1772/. Also, please do not modify any references to the original work (if any) contained in this content.
This calculator finds the first, second, third, and other derivatives of an entered function.
Use the "Function" field to enter a mathematical expression with an x variable. You can use operations like addition +, subtraction -, division /, multiplication *, power ^, and common mathematical functions. Full syntax description can be found below the calculator.
Second and other derivatives
Function formula syntax
In function notation you can use one variable (always use x), brackets, pi number (pi), exponent (e), operations: addition +, subtraction -, division /, multiplication *, power ^.
You can use following common functions: sqrt - square root,exp - power of exponent,lb - logarithm to base 2,lg - logarithm to base 10,ln - logarithm to base e,sin - sine,cos - cosine,tg - tangent,ctg - cotangent,sec - secant,cosec - cosecant,arcsin - arcsine,arccos - arccosine,arctg - arctangent,arcctg - arccotangent,arcsec - arcsecant,arccosec - arccosecant,versin - versine,vercos - vercosine,haversin - haversine,exsec - exsecant,excsc - excosecant,sh - hyperbolic sine,ch - hyperbolic cosine,th - hyperbolic tangent,cth - hyperbolic cotangent,sech - hyperbolic secant,csch - hyperbolic cosecant, abs - module, sgn - signum (sign), log__p - logarithm to base p, f.e. log7(x) - logarithm to base 7, root__p - p-th root, f.e. root3(x) - cubic root
Math equation syntax table
You may also look at Derivative to calculate the first derivative with a step-by-step description.
Comments