| Author: | Little Green Apples Publishing, LLC ™ | ISBN: | 9781634262965 |
| Publisher: | Little Green Apples Publishing LLC | Publication: | July 11, 2016 |
| Imprint: | Study Briefs ™ | Language: | English |
| Author: | Little Green Apples Publishing, LLC ™ |
| ISBN: | 9781634262965 |
| Publisher: | Little Green Apples Publishing LLC |
| Publication: | July 11, 2016 |
| Imprint: | Study Briefs ™ |
| Language: | English |
The Calculus 1 Study Brief is intended as a quick reference for students of higher-level math and lifelong learners interested in advanced math topics. It offers a clear and concise conceptual framework (including: Key definitions) as it presents a varied selection of example equations in a visual format. The Study Brief provides example sets in the following categories: Functions (including: Polynomial, quadratic, rational, exponential, logarithmic, and trigonometric); Limits (including: One-sided, Sandwich theorem, infinite limits, inequalities, and limits in trigonometry); Continuity (including: Intermediate and extreme value theorems); Derivatives (including: Trigonometry, inverse trigonometry, hyperbolic functions, exponential, and logarithmic functions); and Application of Derivatives (including: Rate of change, mean value theorem, and L’Hospital rule); and Integrals (indefinite and definite).
The Calculus 1 Study Brief is intended as a quick reference for students of higher-level math and lifelong learners interested in advanced math topics. It offers a clear and concise conceptual framework (including: Key definitions) as it presents a varied selection of example equations in a visual format. The Study Brief provides example sets in the following categories: Functions (including: Polynomial, quadratic, rational, exponential, logarithmic, and trigonometric); Limits (including: One-sided, Sandwich theorem, infinite limits, inequalities, and limits in trigonometry); Continuity (including: Intermediate and extreme value theorems); Derivatives (including: Trigonometry, inverse trigonometry, hyperbolic functions, exponential, and logarithmic functions); and Application of Derivatives (including: Rate of change, mean value theorem, and L’Hospital rule); and Integrals (indefinite and definite).
