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Calculus I: Course Syllabus and Core Topics Overview

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Introduction to Limits

  • Cases Where Limits Do Not Exist Example 2
    03:33
  • Finding Limits Numerically and Graphically
    6:47
  • Cases Where Limits Do Not Exist
    03:07

Continuity

  • Intro to Continuity
    05:34
  • Intro to Continuity Example 2
    00:57
  • Determine Continuity Algebraically
    05:25

Tangent Lines and Derivatives

  • 가이드 코스
    Slopes of Tangent Lines
    05:13
  • 가이드 코스
    Determine Continuity Algebraically Example 1
    05:10
  • 가이드 코스
    Equations of Tangent Lines
    05:14

Basic Rules of Differentiation

  • The Power Rule: Negative & Rational Exponents
    04:09
  • The Power Rule: Negative & Rational Exponents Example 1
    03:37
  • The Power Rule
    04:02

Higher Order Derivatives

  • Higher Order Derivatives
    02:42
  • Higher Order Derivatives Example 1
    02:02
  • Higher Order Derivatives Example 2
    02:23

Intro to Extrema

  • Finding Extrema Graphically Example 1
    04:45
  • Finding Extrema Graphically Example 2
    02:46
  • Finding Extrema Graphically
    05:58

Concavity

  • Determining Concavity Given a Function Example 3
    02:33
  • Determining Concavity from the Graph of f' or f''
    03:56
  • Determining Concavity Given A Function Example 2
    6:08

Curve Sketching

  • Summary of Curve Sketching
    11:41
  • Summary of Curve Sketching Example 3
    06:22
  • Summary of Curve Sketching Example 1
    13:20

Riemann Sums

  • 가이드 코스
    Sigma Notation
    04:22
  • 가이드 코스
    Introduction to Riemann Sums
    06:11
  • 가이드 코스
    Sigma Notation Example 1
    03:05

Introduction to Definite Integrals

  • 가이드 코스
    Basic Rules for Definite Integrals
    06:07
  • 가이드 코스
    Definition of the Definite Integral
    05:43

Fundamental Theorem of Calculus

  • 가이드 코스
    Fundamental Theorem of Calculus Part 2
    05:22
  • 가이드 코스
    Fundamental Theorem of Calculus Part 1
    06:11
  • 가이드 코스
    Fundamental Theorem of Calculus Part 1 Example1
    03:25