iTools - Welcome to iTools | The site of online tools and applications A to Z Strict Inequality Subset Substitution Method Subtraction of Sets Sum Sum/Difference Identities Sum Rule for Probability Sum to Product Identities Superset Supplement Supplementary Angles Surd Sure Event Surface Surface Area Surface Area of a Surface of Revolution Surface of Revolution Symmetric Symmetric about the Origin Symmetric about the x-axis Symmetric about the y-axis Symmetric across the Origin Symmetric across the x-axis Symmetric across the y-axis Symmetric Property Symmetric with Respect to the Origin Symmetric with Respect to the x-axis Symmetric with Respect to the y-axis Synthetic Division Synthetic Substitution System of Equations System of Inequalities System of Linear Equations
mathispower4u - Calculus II Improper Integrals Improper Integral Ex 1: Improper Integrals Ex 2: Improper Integrals Ex 3: Improper Integrals Ex 4: Improper Integrals and Area Ex: Area Using Improper Integrals Ex 1: Improper Integral - Infinite Interval (-inf,+inf) Ex 2: Improper Integral - Infinite Interval (-inf, constant) Ex 3: Improper Integral - Infinite Interval (-inf,+inf) Ex 1: Improper Integral - Discontinuous Integrand Ex 2: Improper Integral - Discontinuous Integrand Ex: Improper Integral Involving Rational Function to Find Area Under a Curve Ex: Improper Integral Involving Function with Rational Exponent to Find Area Under Curve Introduction to Differential Equations Applications of Integration: Business Applications of Integration: Volume of Revolution Applications of Integration: Arc Length, Surface Area, Work, Force, Center of Mass Integration Involving Powers of Trigonometric Functions Integration Using Partial Fractions Ex: Integration Tables - Basic Integration Involving a^2+u^2 (arctan) Infinite Series
The Ruler Game - Learn To Read A Ruler mathispower4u Differentiation Using the Quotient Rule Differentiation Using the Chain Rule Differentiation of Exponential Functions Differentiation of Hyperbolic Functions Differentiation of Logarithmic Functions Logarithms Derivatives of Logarithmic Functions Ex 1: Derivatives of the Natural Log Function Ex 2: Derivatives of the Natural Log Function with the Chain Rule Ex 3: Derivatives of the Natural Log Function with the Chain Rule Ex 4: Derivatives of the Natural Log Function with the Chain Rule Ex 5: Derivatives of the Natural Log Function with the Product Rule Ex 6: Derivatives of the Natural Log Function using Log Properties Ex 7: Derivatives of the Natural Log Function using Log Properties Ex 8: Derivatives of the Natural Log Function using Log Properties Ex 9: The derivative of f(x) = ln(ln(5x)) Derivatives of a^x and logax Ex 1: Derivative of the Log Function, not base e Ex 2: Derivative of the Log Function using the Product Rule Logarithmic Differentiation Higher Order Differentiation
Math - Open SUNY Textbooks Math The following is a curated list of OER materials available in your particular subject area. The items you see here are generally well-developed, effectively structured, and are used and recommended by faculty in the SUNY system. This is by no means an exhaustive list of all the openly licensed material available. If you’d like to add to this list, please let us know. If you’d like to use any of the following resources, click here to get started. Algebra SOS offers several template courses through Lumen that can serve as starting points for your own development. Lumen’s math courses use MOM, an online homework system that provides algorithmically-generated problems and immediate feedback to help students practice and master math concepts. To preview Lumen-supported math courses created with MOM, you may click on the course links below. Algebra Courses with Editable Texts The Algebra courses in this list have texts that are easily edited. Algebra Courses with Static PDF Texts Pre-Algebra
Teaching ``An educated person in Nottingham is as precious and rare a find as jam in a wartime doughnut'' (Grahame Greene) Hyperbolic Geometry (MA 448) I am taught this course for 4th year Mathematics students at Warwick University. The lectures (in term 2) are: Tuesday 11-12 (B3.02); Thursday 1-2 (B3.02); Friday 11-12 (B3.02). Below are scans of my hand written lecture notes (added/corrected as the course progresses). lectures 1-3 (Overview, History and Euclid's 5th postulate, Poincare upper half plane, lengths of curves and distance, boundary of hyperbolic space, Mobius maps and isometries) lectures 4-12 (Geodesics, Explicit form for metric,Hyperbolic trianges, Cosine and Sine laws, Gauss-Bonnet, Cross ratio, Poincare disk model, lengths of circles and areas of balls) lectures 13-18 (Tilings and tessellations, triangle groups, cross rations and distance, three dimensional hyperbolic space, more cross ratios, volumes of ideal tetrahedra) Ergodic Theory (MA 427) Complex Analysis (MA 3B8)
Online texts Professor Jim Herod and I have written Multivariable Calculus ,a book which we and a few others have used here at Georgia Tech for two years. We have also proposed that this be the first calculus course in the curriculum here, but that is another story.... Although it is still in print, Calculus,by Gilbert Strang is made available through MIT's OpenCourseWare electronic publishing initiative.