Algebra

• Algebraic Equations
• Complex Numbers
• Product and Factoring
• Set Identities
• Sets of Numbers

Functions

• Exponents Functions
• Hyperbolic Functions
• Logarithm Functions
• Roots Functions
• Trigonometry Functions

Analytic geometry

• 2D dimension Lines
• 2D dimension Triangles
• 3D dimension Lines
• 3D dimension Planes
• Related to Circle
• Conic Sections & Foci

Derivatives and Limits

• Common Derivatives
• Higher order Derivatives
• General Common Limits

Indefinite Integrals

• Common Integrals
• Exponential Integrals
• Logarithmic Integrals
• Rational Integrals
• Trigonometric Integrals

Definite integrals

• Exponential Integrals
• Logarithmic Integrals
• Rational Integrals
• Trigonometric Integrals

Series formulas

• Arithmetic and Geometric Series
• Special Power Series
• Taylor Series
• Go to index page

\[ a^p = \underbrace{a \cdot a \cdot \dots a }_p ~~~( \text{if} ~~ p \in \mathbb{N} )\] \[a^0 = 1 ~~~ (\text{if} ~~~ a \ne 0)\] \[a^r \cdot a^s = a^{r+s}\] \[\frac{a^r}{a^s} = a^{r-s}\] \[\left( a^r\right)^s = a^{r \cdot s}\] \[(a \cdot b)^r = b^r \cdot a^r\] \[\left( \frac{a}{b} \right)^r = \frac{a^r}{b^r}\] \[a^{-r} = \frac{1}{a^r}\] \[a^{\Large\frac{r}{s}} = \sqrt[\Large{s}]{a^r}\]