Myronl

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Some things in this note set include formulas for finding averages and rates, as well as evaluating algebraic equations. Other topics include finding x and y intercepts in standard form, the discriminant, information about triangles, standard deviation, and factoring a trinomial.

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• 2 items •
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uploaded 2025

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Digital SAT Math essentials • Summary
Digital SAT Math Essentials 2024 • Summary

Digital SAT Math Essentials 2024

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Summary
• 1 pages •
by myronl •
uploaded 2025

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Digital SAT Math Essentials • By myronl

Digital SAT Math essentials

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• 1 pages •
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uploaded 2025

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Intro to continuity, limits, and the derivative

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These set of notes is a basic introduction to limits, the definition of a function being continuous, and the derivative (slope of the tangent line). Examples and illustrations are also included.

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Introduction to Limits and the derivative • Class notes
Finding Limits Analytically • Class notes
Continuity based on graphical and analytical representations • Class notes
Infinity and Limits • Class notes
Intro to the derivative • Class notes

Intro to the derivative

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Derivative is interchangeable with "instantaneous rate of change". It is the slope of the tangent line, and it measures how quickly a function is changing. *The different rules for finding the derivative are not included in these set of notes (product rule, quotient rule, chain rule, etc.)

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Infinity and Limits

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End behavior can be illustrated by the leading coefficient and its degree. The process of conjugation eliminates the need for a radical, making it easier to find a limit.

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Continuity based on graphical and analytical representations

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Continuity of a function can be determined under three main conditions. To determine if a function is continuous, the intermediate value theorem can be applied on the basis that a value of f(c) exists between f(a) and f(b).

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Finding Limits Analytically

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Limits can be found using algebraic manipulation.

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Introduction to Limits and the derivative

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Limits are a way to determine if a function is continuous on any given interval by using graphical, numerical, and analytical approaches. One of the theorems in calculus that explains continuity is the Intermediate Value Theorem.

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Class notes
• 1 pages •
by myronl •
uploaded 2025