This study guide covers limits, the foundation of calculus. It explains how secant lines represent average rate of change and how limits help determine instantaneous rate of change. The guide emphasizes evaluating limits graphically, numerically, and algebraically, and connects limits to the concept of derivatives. Practice questions on limits and their applications are included.
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Question 1 of 12
What does the slope of a secant line represent? 🧐
Instantaneous rate of change
The limit of a function
Average rate of change
The derivative of a function