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Read a clear explanation. Connect it to a story. See the idea, try a question and bring it together with a recap. Explore different approaches to the same concept — and find a helpful next step.
One idea, six approaches. Explore these complete fractions examples before you sign in.
Try a different approach whenever it helps. Your chosen path determines which formats are available in each lesson.
A plain-language overview with a clear example, the key idea, and links to related concepts.
Helpful for: Meeting a new idea
A fraction shows equal parts of a whole. In 3/4, the denominator, 4, tells us how many equal parts make the whole. The numerator, 3, tells us how many parts we take.
A short, relatable context that makes a concept memorable and meaningful.
Helpful for: Connecting an idea to everyday life
Aarav shares an 8-square chocolate bar with 3 friends: 4 children in all. Each child gets 8 ÷ 4 = 2 squares — that is 2/8, or 1/4, of the bar.
A diagram, worked example, grouping, number line, or process view of the idea.
Helpful for: Seeing how the parts connect
An optional read-aloud format with a written transcript. This public example is text only; narration is a signed-in feature where supported.
Helpful for: Following an explanation in words
“Let us read three-quarters. The bottom number, four, tells us the whole is cut into four equal parts. The top number, three, tells us we take three of them.”
Optional narration is a signed-in feature where supported; this public preview is text only.
A short practice activity mapped to the selected concept and difficulty.
Helpful for: Checking your understanding
A compact recap of terms, methods, and common mistakes to avoid.
Helpful for: Revisiting key ideas and common mistakes
| Key term | Meaning |
|---|---|
| Numerator | Number of parts we take |
| Denominator | Total equal parts in the whole |
| Equivalent | 1/2 = 2/4 = 4/8 |
Watch the common mistake: 1/2 + 1/4 is not 2/6. Make the denominators equal first: 2/4 + 1/4 = 3/4.
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