A introduction of the concept of money as medium of exchange and how the banks work. Subjects covered by these notes include; brief history of money, money supply, demand for money, money balance, inflation , income, interest rates, credit availability, goldsmiths, reserve ratio, modern banking, types of banks, banking deregulation, home mortgage, subprime mortgage crisis (financial crisis of 2008), Federal Deposit Insurance Corporation (FDIC), and Overdraft Privileges. Some example are provided with mathematical calculations to help students do their homework problems or understand how to calculate basic parameters.

An introduction of the definition of fiscal policy and subjects that fall under this economic chapter. These subjects include; Balanced Budget, Budget deficit, Budget surplus, Keynesian fiscal policy, Recessionary Gaps, Inflationary Gaps, Marginal Propensity To Consumer (MPC), Marginal Propensity To Save (MPS), Automatic Stabilizer, Discretionary Fiscal Policy and Public debt. There are mathematical calculation provided to display how calculate certain parameters in the economic subjects discussed. A small brief history of US fiscal policy is also provided to display the evolution of economic theories.

A brief introduction notes of what is gross domestic product (GDP) and how it is calculated. Some examples of a mathematical calculation is provides along with the equation for GDP. Also, a brief explanation for Net Domestic Product (NDP) and Net Income (NI). It also covers nominal GDP, real GDP, Per Capita GDP and Gross Progress Index (GPI).

Kouyoushi style Worksheets for practicing handwriting and writing essays in japanese in the traditional style for Japanese language student at all proficiency levels. It comes in three types, portrait layout, landscape layout and one with space for drawings. Perfect for use as handwriting practices, essay or report assignments and homework.

Kouyoushi style Worksheets with both tracing and empty space for practicing handwriting for katakana characters for beginner level Japanese language student. An empty sheet is also provided to practice other characters of choice. Perfect for use as handwriting practices, exam reviews and homework.

Kouyoushi style Worksheets with both tracing and empty space for practicing handwriting for hiragana characters for beginner level Japanese language student. An empty sheet is also provided to practice other characters of choice. Perfect for use as handwriting practices, exam reviews and homework.

These are worksheets for chinese mandarin/cantonese language students learning how to write chinese characters. It can be used for in-class activity, homework, and exam reviews.

This is a presentation made from class notes covering the subject of Gibbs Free energy and its role in the reaction’s spontaneity and in equilibrium. Clarifications are given regarding how the Gibbs free energy equation was derived from the entropy equation using the second law of thermodynamics. Two examples problems are provided with step-by-step solutions to display how to use the free energy equation. Useful for giving out lectures, reviews and for reference.

A simple worksheet that challenges students to draw a line that connects the shapes to their correct name. It is perfect as in-class assignments or homework.

A worksheet that test and challenges students to find the electron configuration and read the electron configuration of elements. It can be used as a in-class assignments.

A worksheet for students when studying about the three domains and the six kingdom of organisms. It can used for in-class assignments or as homework.

These class notes cover the differentiation rules and theories with natural logarithms. This includes a list of derivatives of natural logarithms, and the Logarithmic Technique for use on non-logarithmic problems. Example problems are provided for better explanation of the concepts and theories.

This set of class notes cover the absolute and local maximums and minimums of functions. It first starts with an explanation between local and absolute. It also covers the definition of the extreme value theorem. A step-by-step guide list is provided to how to approach finding the maximums and minimums. A trigonometry example problem is provided with a step-by-step answer of finding the minimum and maximums.

This set of class notes explains the concavity of graphs and its relation to the second derivative. With the concavity of graphs, the notes touch upon the concept of the point of inflection. It also explains to use the second derivative of any function to find certain information about the function.

Class notes that explains Rolle’s Theorem and the Mean Value Theorem. The explanation uses the secant line on graphs. An example problem is provided to help with the explanation.

Handwritten class notes that cover implicit differentiation. A guideline is also provide to approach how to implicitly differentiate a function along with an example problem for better reference. The equations or function are limited to only two terms; x and y.

Handwritten class notes that cover the product rule and quotient rule for differentiation. The product also includes a formula for doing problems with more than two functions. Example problems also include functions with trigonometric operations.

Class notes that cover the different methods for evaluating the Limit of different functions. One of the methods include direct substitution method. a small section is also dedicated to limits in trigonometric functions. A list of limit math operations is also provided( sum, difference, product, quotient and power rule for limit evaluation).

Class notes that cover differentiation rules, and the rate of change of functions and graphs. It covers common rules for derivatives and differentiations for all functions and trigonometric functions. This is followed by the rate of change that includes the instantaneous and average rate of change.

Class notes that cover the molecular collision theorem for intermolecular reactions. It introduces that conditions for how a reaction occurs, the effect of temperature on the collision of molecules, and the kinetic molecular theorem.