🧱 See It

Recall place value's rule: moving one column left multiplies by 10, moving one column right divides by 10. Metric length units — millimetres, centimetres, metres, kilometres — work the exact same way. They're just place-value columns with names attached.

✏️ Draw It

FromToOperation
mmcm÷ 10
cmmm× 10
cmm÷ 100
mcm× 100
mkm÷ 1000
kmm× 1000

A "conversion ladder" — climbing up to a bigger unit divides, climbing down to a smaller unit multiplies.

🔢 Write It

To convert to a smaller unit, multiply. To convert to a larger unit, divide.

1000 mm = 1 m

Ask "am I converting to a bigger or smaller unit?" BEFORE choosing to multiply or divide — never guess the operation from the numbers alone.

💡 Worked Examples

Example 1 — Convert 3.5 m to cm.

  1. Metres are larger than centimetres — converting to a smaller unit, so multiply.
  2. 3.5 × 100 = 350
  3. Answer: 350 cm

Example 2 — Convert 2500 mm to m.

  1. Millimetres are smaller than metres — converting to a larger unit, so divide.
  2. 2500 ÷ 1000 = 2.5
  3. Answer: 2.5 m

🧠 Quick Reference

UnitEqual to
1 mm0.001 m
1 cm0.01 m
1 m1 m
1 km1000 m
Converting to a SMALLER unit: multiply. Converting to a LARGER unit: divide. Exactly like place value's ×10/÷10 rule, just with measurement names attached.
👪 For Parents & Tutors

BC Curriculum (Level 4 / Grade 9, Geometry): "Spatial proportional reasoning: scale diagrams, similar triangles and polygons, linear unit conversions."

Watch for: multiplying when he should divide (or vice versa). Always ask "am I converting to a bigger or smaller unit?" explicitly before choosing the operation, rather than guessing from the numbers alone.

Comes up again: this page directly reuses Level 1's place-value ×10/÷10 pattern, just applied to real-world units instead of abstract digits.