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Applied Calculus with Python 

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Applied Calculus with Python
 at 
Coursera 
Overview

Duration

23 hours

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Total fee

Free

Mode of learning

Online

Difficulty level

Intermediate

Official Website

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Credential

Certificate

Applied Calculus with Python
 at 
Coursera 
Highlights

  • Earn a Certificate upon completion
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Applied Calculus with Python
 at 
Coursera 
Course details

Skills you will learn
More about this course
  • This course is designed for the Python programmer who wants to develop the foundations of Calculus to help solve challenging problems as well as the student of mathematics looking to learn the theory and numerical techniques of applied calculus implemented in Python
  • By the end of this course, you will have learned how to apply essential calculus concepts to develop robust Python applications that solve a variety of real-world challenges

Applied Calculus with Python
 at 
Coursera 
Curriculum

Introduction to Python

Introduction to Python

Working with SymPy

Options for Using Python

Data Types and Variables in Python

Operators and Expressions in Python

SymPy Basics

Introduction to Python and SymPy

Functions

Theory: Functions

Theory: More about Functions

Theory: Graphing and Composition

Python: Graphing Functions

Python: Interactive Quadratic Calculator

Theory: Exponential Functions

Theory: Logarithmic Functions

Theory: The Natural Logarithm

Python: Exponentials and Logarithms

Functions and Linear Functions

Functions in Python

Sample Problems - Introduction to Functions

Exponential and Logarithmic Functions

Exponents and Logarithms in SymPy

Solving Equations in SymPy

Sample Problems - Exponential and Logarithmic Functions

Introduction to Functions

Exponential and Logarithmic Functions

Rates of Change and the Derivative

Theory: Introduction to Limits

Theory: Limits Involving Infinity

Theory: One-Sided Limits

Examples to Find Limits

Python: Finding Limits

Theory: Derivatives

Examples: Finding Derivatives using Limits

Theory: Using Limits to Find the Slope of the Tangent Line

Theory: Higher Derivatives

Theory: The Derivative as a Function

Python: Finding Derivatives using Sympy

Lists and Tuples in Python

Limits and Rates of Change

Limits and Rates of Change in SymPy

Sample Problems - Limits and Rates of Change

The Derivative

Derivatives in SymPy

Sample Problems - The Derivative

Limits and Rates of Change

The Derivative

Derivative Rules and Applications

Theory: Derivatives of Polynomial Functions

Theory: Derivatives of Exponentials

Theory: The Quotient Rule

Theory: The Product Rule

Theory: Chain Rule

Theory: Max and Min Values

Theory: How Derivatives Affect the Shape of a Graph

Python: Local Extrema Calculator

Optimization Examples

Derivative Rules

Sample Problems - Derivative Rules

Maxima, Minima, Concavity, and Inflection Points

Optimization Word Problems

Using the Derivative with SymPy

Sample Problems - Using the Derivative

Derivative Rules

Using the Derivative

Accumulated Change and Integrals

Theory: Area under a Line

Theory: Area Under Curves

Theory: The Definite Integral

Theory: Properties of the Definite Integral

Python: Approximate and Exact Integration

Theory: Antiderivatives

Theory: The Fundamental Theorem of Calc

Theory: Worked Examples

Distance, Accumulated Change, and the Definite Integral

Riemann Sums and Definite Integrals in Python

Sample Problems - Distance, Accumulated Change, and the Definite Integral

Antiderivatives and the Fundamental Theorem of Calculus

Indefinite Integrals in SymPy

Sample Problems - The Fundamental Theorem of Calculus

Distance, Accumulated Change, and the Definite Integral

The Fundamental Theorem of Calculus

Applied Calculus with Python
 at 
Coursera 
Admission Process

    Important Dates

    May 25, 2024
    Course Commencement Date

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