A corresponding side is 28 cm. Enlarge the shape by scale factor 5. Find the new side length, in cm.
Use scale factors.
Use scale factors
Use scale factors
Practice sheet
Name: ______________
Date: ______________
Use scale factors
A corresponding side is 26 cm. Enlarge the shape by scale factor 4. Find the new side length, in cm.
A corresponding side is 11 cm. Enlarge the shape by scale factor 3. Find the new side length, in cm.
A corresponding side is 6 cm. Enlarge the shape by scale factor 4. Find the new side length, in cm.
A corresponding side is 2 cm. Enlarge the shape by scale factor 4. Find the new side length, in cm.
A corresponding side is 4 cm. Enlarge the shape by scale factor 3. Find the new side length, in cm.
Use scale factors
Answer key
Name: ______________
Date: ______________
Use scale factors
A corresponding side is 28 cm. Enlarge the shape by scale factor 5. Find the new side length, in cm.
A corresponding side is 26 cm. Enlarge the shape by scale factor 4. Find the new side length, in cm.
A corresponding side is 11 cm. Enlarge the shape by scale factor 3. Find the new side length, in cm.
A corresponding side is 6 cm. Enlarge the shape by scale factor 4. Find the new side length, in cm.
A corresponding side is 2 cm. Enlarge the shape by scale factor 4. Find the new side length, in cm.
A corresponding side is 4 cm. Enlarge the shape by scale factor 3. Find the new side length, in cm.
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The skill behind this activity
Use scale factors
Department for Education: mathematics programmes of study ↗
Year 6 → Ratio and proportion · Selected statutory skill. Pack 2.2.0 · source checked 2026-10-12.
For teachers and parents
Multiply each corresponding length by the same scale factor. Compare the original and new shapes to explain that their angles stay equal and their side-length ratios stay consistent.
A common slip
Match corresponding lengths. A length scale factor does not directly give an area scale factor.
A corresponding side is 9 cm. Enlarge the shape by scale factor 4. Find the new side length, in cm.
Multiply each corresponding length by the same scale factor. Compare the original and new shapes to explain that their angles stay equal and their side-length ratios stay consistent.