Some Quick and Dirty Mathematical References
"Do not worry about your difficulties in mathematics, I assure you that mine are greater"  Albert Einstein ( 1879  1955 )
Square Roots of Negatives
Some Quick and Dirty Relativity Approximations
I
Integration By Parts
Natural Logarithm, ln x
§ Some implications for natural logs:
The Inverse of ln x and the number e
§ Definition of number e:
§ Number e defined numerically:
§ Properties of ln x and e:
§ Laws of exponents for e^{x}:
The calculus for ln x and e^{x}
The Hyperbolic Function
Every function that is defined on an interval centered at the origin is comprised of even and odd components as follows:
The importance of this class of functions lies in the fact that they best describe the hanging catenary shapes of electrical powerline cables, wave motion in certain elastic solids, and are involved in the differential equations for heat transfer in metals, as well as demonstrating time and distance dilations in special relativity mathematics.
§ Derived hyperbolic identities:
§ The derivatives for these hyperbolic functions:
Maclaurin Series for Some Trig Functions
§ Small trignometric approximations:
§ Maclaurin Series and hence Binomial Expansion vital in deriving :
Definitions from Geometry and Rotational Kinematics
Spherical Coordinates
Unit Circle: Radian Measure
[ Mail this page to a friend ] 




Your ip address is: 35.173.234.237 This document was last modified on: (none) Your browser is: CCBot/2.0 (https://commoncrawl.org/faq/) Domains: relativitycalculator.com, relativityphysics.com, relativityscience.com, relativitysciencecalculator.com, einsteinrelativityphysicstheory.com Urls: https://www.relativitycalculator.com, http://www.relativityphysics.com, http://www.relativityscience.com, http://www.relativitysciencecalculator.com, http://www.einsteinrelativityphysicstheory.com ss 
note: for a secure encrypted connection 
html sitemap  visual sitemap  shopping cart sitemap  shopping cart
.
.
.
.
.
.
.
.
.
.
.