This 186-lesson course includes video and text explanations of everything from the Fundamentals, and it includes 48 quizzes (with solutions!) and an additional 9 workbooks with extra practice problems, to help you test your understanding along the way. Master the Fundamentals of Math is organized into the following sections:
Master the Fundamentals of Math
5h 38m
English
Paid
Numbers and negative numbers
Factors and multiples
Decimals
Fractions
Mixed numbers
Ratio and proportion
Exponents
Radicals
Scientific notation
About the Authors
Krista King
Krista King is a US math educator behind Krista King Math — one of the largest independent math-teaching brands on YouTube, focused on the foundational math curriculum (algebra, calculus, statistics, linear algebra) that anchors STEM and engineering work. Her teaching style is unusually patient and accessible for the math-teaching market.
Her CourseFlix listing carries two Krista King courses: Master the Fundamentals of Math (the foundational arithmetic-through-pre-calculus curriculum) and Become a Probability & Statistics Master (the statistics curriculum aimed at developers and analysts who didn't get a rigorous math education through formal schooling).
Material is paid and aimed at adult learners filling foundational math gaps. For broader content, see CourseFlix's Math & Statistics category page.
Udemy
Udemy is the largest open marketplace for online courses on the internet. Founded in 2010 by Eren Bali, Oktay Caglar, and Gagan Biyani and headquartered in San Francisco, the company went public on the Nasdaq in 2021 under the ticker UDMY. The platform hosts well over two hundred thousand courses across software development, IT and cloud, data science, design, business, marketing, and creative skills, taught by tens of thousands of independent instructors. Roughly seventy million learners use it worldwide, and the corporate arm — Udemy Business — supplies a curated subset of that catalog to enterprise customers.
Because Udemy is a marketplace rather than a single editorial publisher, the catalog is uneven by design. The strongest material lives in the long-form, project-based courses authored by working engineers — full-stack JavaScript, React, Node.js, Python data science, AWS, Docker and Kubernetes, mobile development with Flutter and React Native, and cloud certification preparation. The CourseFlix listing under this source is the slice of that catalog that has been mirrored here for offline-friendly viewing, organized by topic and updated as new releases land. Pricing on Udemy itself swings dramatically with the site's near-permanent sales, which is why the platform is best treated as a deep reference catalog: pick instructors with strong reviews and a track record of updating their material rather than buying on the headline price alone.
Watch Online 72 lessons
0:00
/ #1: Hi! START HERE: Course overview
All Course Lessons (72)
| # | Lesson Title | Duration | Access |
|---|---|---|---|
| 1 | Hi! START HERE: Course overview Demo | 01:27 | |
| 2 | Introduction to numbers and negative numbers | 01:00 | |
| 3 | Number sets | 10:42 | |
| 4 | Identity numbers | 01:53 | |
| 5 | Opposite of a number | 09:08 | |
| 6 | Adding and subtracting signed numbers | 08:32 | |
| 7 | Adding and subtracting signed numbers, example 2 | 04:09 | |
| 8 | Adding and subtracting signed numbers, example 3 | 04:12 | |
| 9 | Adding and subtracting signed numbers, example 4 | 02:38 | |
| 10 | Multiplying signed numbers | 04:57 | |
| 11 | Dividing signed numbers | 06:09 | |
| 12 | Absolute value | 02:44 | |
| 13 | Introduction to factors and multiples | 01:23 | |
| 14 | Divisibility | 07:06 | |
| 15 | Multiples | 02:38 | |
| 16 | Prime and composite | 02:28 | |
| 17 | Prime factorization and product of primes | 04:44 | |
| 18 | Prime factorization and product of primes, example 2 | 04:25 | |
| 19 | Least common multiple | 06:07 | |
| 20 | Least common multiple, example 2 | 06:04 | |
| 21 | Greatest common factor | 07:33 | |
| 22 | Introduction to fractions | 01:09 | |
| 23 | Fractions | 05:20 | |
| 24 | Simplifying fractions and cancellation | 07:05 | |
| 25 | Equivalent fractions | 08:25 | |
| 26 | Division of zero | 02:36 | |
| 27 | Adding and subtracting fractions | 08:39 | |
| 28 | Multiplying and dividing fractions | 04:18 | |
| 29 | Signs of fractions | 04:38 | |
| 30 | Reciprocals | 04:33 | |
| 31 | Introduction to mixed numbers | 01:04 | |
| 32 | Mixed numbers and improper fractions | 06:40 | |
| 33 | Adding and subtracting mixed numbers | 06:21 | |
| 34 | Multiplying and dividing mixed numbers | 05:54 | |
| 35 | Relationships of numbers | 05:38 | |
| 36 | Adding mixed measures | 03:35 | |
| 37 | Introduction to decimals | 01:09 | |
| 38 | Place value | 05:10 | |
| 39 | Decimal arithmetic | 04:35 | |
| 40 | Decimal arithmetic, example 2 | 06:15 | |
| 41 | Repeating decimals | 03:48 | |
| 42 | Rounding | 07:10 | |
| 43 | Introduction to ratio and proportion | 00:47 | |
| 44 | Ratio and proportion | 05:05 | |
| 45 | Ratio and proportion, example 2 | 04:14 | |
| 46 | Unit price | 04:54 | |
| 47 | Unit price, example 2 | 03:39 | |
| 48 | Unit multipliers | 05:12 | |
| 49 | Unit multipliers, example 2 | 05:07 | |
| 50 | Introduction to exponents | 01:12 | |
| 51 | Exponents | 02:26 | |
| 52 | Rules of exponents | 07:06 | |
| 53 | Rules of exponents, example 2 | 02:26 | |
| 54 | Power rule for exponents | 05:19 | |
| 55 | Power rule for exponents, example 2 | 03:56 | |
| 56 | Quotient rule for exponents | 06:04 | |
| 57 | Quotient rule for exponents, example 2 | 05:35 | |
| 58 | Introduction to radicals | 00:50 | |
| 59 | Radicals | 07:07 | |
| 60 | Adding and subtracting radicals | 05:28 | |
| 61 | Multiplying radicals | 08:28 | |
| 62 | Dividing radicals | 06:21 | |
| 63 | Dividing radicals, example 2 | 07:00 | |
| 64 | Radical expressions | 09:23 | |
| 65 | Introduction to scientific notation | 00:48 | |
| 66 | Powers of 10 | 04:44 | |
| 67 | Scientific notation | 05:16 | |
| 68 | Multiplying scientific notation | 02:40 | |
| 69 | Dividing scientific notation | 05:09 | |
| 70 | Multiplying and dividing scientific notation | 04:30 | |
| 71 | Estimating with scientific notation | 02:46 | |
| 72 | Wrap-up | 00:27 |
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Frequently asked questions
What prerequisites do I need before taking this course?
The course is designed for beginners and does not require any prior knowledge of advanced mathematics. A basic understanding of arithmetic operations like addition, subtraction, multiplication, and division will be helpful. The course starts with foundational topics such as numbers, negative numbers, and number sets, making it accessible to those new to mathematical concepts.
What kind of projects or exercises will I work on?
Throughout the course, you will engage in quizzes and workbook exercises designed to reinforce your understanding of the concepts taught. There are 48 quizzes with solutions and 9 workbooks with extra practice problems. These exercises cover a range of topics from adding and subtracting fractions to prime factorization and working with exponents, ensuring practical application of the material.
Who is the target audience for this course?
This course is ideal for students who are new to mathematics or those looking to strengthen their foundational understanding of math concepts. It is suitable for learners of all ages, including students, professionals seeking to refresh their math skills, and anyone interested in developing a solid mathematical base for further study.
How does this course compare in depth to similar math courses?
The course offers comprehensive coverage of fundamental mathematical concepts within 186 lessons. It covers a wide range of topics, including fractions, decimals, exponents, and radicals, along with practical arithmetic skills. While it is beginner-friendly, it provides a thorough grounding in essential math skills, which can be more detailed compared to shorter introductory courses.
What specific tools or platforms will I learn to use?
This course does not focus on specific mathematical software or tools, but rather on understanding and applying mathematical concepts. The material is delivered through video and text explanations, along with quizzes and workbooks, to facilitate learning through practice and assessment.
What topics are not covered in this math course?
The course focuses on fundamental mathematical concepts and does not cover advanced topics such as calculus, trigonometry, or statistics. It is specifically designed to build a strong foundation in basic mathematics, preparing students for more advanced studies if desired.
What is the expected time commitment for this course?
The course comprises 186 lessons, including video explanations, quizzes, and workbook exercises. While the total runtime is not specified, students should allocate time for watching videos, completing quizzes, and practicing workbook problems. A flexible schedule will allow learners to engage with the material at their own pace, which can vary depending on individual learning speeds and prior knowledge.