Section 1
Converting Between Liters and Milliliters
Property
The fundamental relationship between liters (L) and milliliters (mL) is:
In this Grade 4 Eureka Math lesson from Chapter 7, students learn to convert metric capacity units (liters and milliliters) to a smaller unit and use that skill to solve addition and subtraction word problems involving metric capacity. Students draw tape diagrams and apply algorithms or simplifying strategies to model and solve multi-step problems with mixed units. The lesson builds directly on prior work with metric length and mass conversions, reinforcing how place value connects across all metric unit types.
Section 1
Converting Between Liters and Milliliters
The fundamental relationship between liters (L) and milliliters (mL) is:
Section 2
Add Mixed Units of Capacity
To add mixed units of capacity, add the liters and milliliters separately. If the sum of the milliliters is 1,000 or more, regroup 1,000 mL as 1 L. An alternative strategy is to convert all units to milliliters, add, and then convert the result back to mixed units.
Section 3
Subtracting Mixed Capacity Units with Regrouping
To subtract mixed units where the milliliters in the minuend are less than in the subtrahend, regroup 1 liter as 1,000 milliliters:
Expand to review the lesson summary and core properties.
Section 1
Converting Between Liters and Milliliters
The fundamental relationship between liters (L) and milliliters (mL) is:
Section 2
Add Mixed Units of Capacity
To add mixed units of capacity, add the liters and milliliters separately. If the sum of the milliliters is 1,000 or more, regroup 1,000 mL as 1 L. An alternative strategy is to convert all units to milliliters, add, and then convert the result back to mixed units.
Section 3
Subtracting Mixed Capacity Units with Regrouping
To subtract mixed units where the milliliters in the minuend are less than in the subtrahend, regroup 1 liter as 1,000 milliliters: