How to Multiply Algebraic Terms | step by step | simple rules | common mistakes to avoid.
Welcome back to the Algebra Series!
In this lesson, we’re learning how to multiply algebraic terms — step by step, with clear explanations, worked examples, properties of multiplication, and common mistakes to avoid.
In our previous lesson, we covered Collecting Like Terms. If you missed it, don’t worry — here is the link • Simplifying Algebraic Expressions (Collect...
or visit the full Algebra Playlist • Comprehensive Guide to Mastering Algebra
to catch up!
📌 What you’ll learn in this video:
➡️ How to multiply numbers and letters (coefficients × variables)
➡️ How to multiply variables with the same base (adding powers)
➡️ How to multiply different variables (combining terms)
➡️ Properties of multiplication in algebra (Commutative, Associative, Distributive)
➡️ Common mistakes students make and how to avoid them
Examples covered in this lesson:
1) 3 × X × y = 3xy
2) 4a × 2b = 8ab
3) 3x² × 2x³ = 6x⁵
🚨Common Mistakes to Avoid:
➡️ Writing X × X as 2X, (it should be x²)
➡️ Forgetting to multiply coefficients (e.g. 3a × 2b should be 6ab, not 5ab)
➡️ Misusing the distributive property ( 2( x+y) = 2x + 2y not , 2x + y).
📚 Next Lesson: Expanding Brackets using the Distributive Property — don’t miss it! Subscribe and turn on the 🔔 so you’re notified when it drops.
Watch More Algebra Lessons:
➡️ Algebra playlist: • Comprehensive Guide to Mastering Algebra
➡️ Collecting like terms Explained: • Simplifying Algebraic Expressions (Collect...
➡️ Understanding variables and Constants: • Algebra Basics Explained: Understand Equat...
➡️ Word problem in algebra: • How to Solve Word Problems in Algebra | Re...
Perfect for:
Secondary school students
Exam prep (GCSE, WAEC, JAMB, SAT, etc.)
Parents helping kids with homework
Anyone refreshing their algebra basics
💡 Don’t just watch — pause and practice each example with me. The more you practice, the better you’ll get!
#maths #algebra #mathsmasterclass #algebraicequations #multiplyingterms #algebraicexpressions #gcsemaths #gcseexams