Metric Concrete Mix Ratio Calculator

Self Mix Concrete Calculator. AI generated image

The Metric Concrete Mix Ratio Calculator determines the exact amounts of cement, sand, gravel, and water needed to produce a specified volume of concrete when working in metric units and kilograms.

How it works
  • Mixing ratio - Enter the number of "parts" for cement, sand and gravel (e.g. 1 : 2 : 3)
  • Water-to-cement ratio (w/c) - Supply the ratio by weight (typical range 0.35-0.65)
  • Concrete Volume: Provide the finished volume required in cubic meters

The calculator adds a 54 % bulking factor to turn the finished volume into dry-ingredient volume, allocates that volume to each component according to the ratio, and converts each component to weight using standard bulk densities (cement 1440 kg/m³ sand 1536.491 kg/m³ gravel 1589.98066 kg/m³) and finally computes water by multiplying the w/c ratio by the cement weight.

Use the outputs to order materials or check on-site volumes before mixing.

Self-Mix Metric Calculator

Mixing Ratio
Cement #    Sand #    Gravel #
Cement/Water Ratio #
Volume of Concrete Needed

Results:

Dry Volume of the Ingredients
Volume and Weight of Cement m³    kg
Volume and Weight of Sand m³    kg
Volume and Weight of Gravel m³    kg
Water
m³    kg    litres
Total Weight kg

Calculator

  1. enter the cement, sand, and gravel ratio for the concrete mix
  2. the cement-to-water ratio
  3. the volume of concrete required in cubic meters

Results

  1. volume of the dry materials in cubic metres
  2. the volume in cubic metres and the weight in kilograms of the cement
  3. the volume in cubic metres and the weight in kilograms of the sand
  4. the volume in cubic metres and the weight in kilograms of the gravel
  5. the water volume in cubic meters, its weight in kilograms, and the volume in litres
  6. the total weight of the concrete mix in kilograms

Self-Mix Concrete - Calculation Formulas

$$P = c + s + g$$ $$V_d = V \times 1.54$$ $$V_c = \dfrac{c}{P}\,V_d \qquad V_s = \dfrac{s}{P}\,V_d \qquad V_g = \dfrac{g}{P}\,V_d$$ $$M_c = V_c \times 1440$$ $$M_s = V_s \times 1536.491$$ $$M_g = V_g \times 1589.98066$$ $$M_w = \left(\dfrac{w}{c}\right) M_c \qquad V_w = \dfrac{M_w}{1000}$$ $$M_{\text{total}} = M_c + M_s + M_g + M_w$$

Worked Example

Mix ratio 1 : 2 : 3 (c : s : g),
water-to-cement ratio w/c = 0.50 (by weight),
required concrete volume V = 1 m³.

StepEquationResult
Total parts\(P = 1+2+3\)6
Dry volume\(V_d = 1 \times 1.54\)1.54 m³
Cement volume\(V_c = \frac16 \times 1.54\)0.257 m³
Sand volume\(V_s = \frac26 \times 1.54\)0.513 m³
Gravel volume\(V_g = \frac36 \times 1.54\)0.770 m³
Cement mass\(M_c = 0.257 \times 1440\)369.6 kg
Sand mass\(M_s = 0.513 \times 1536.491\)789.5 kg
Gravel mass\(M_g = 0.770 \times 1589.98066\)1225.1 kg
Water mass\(M_w = 0.50 \times 369.6\)184.8 kg
Water volume\(V_w = 184.8 / 1000\)0.185 m³
Total mix weight\(M_{\text{total}} = 369.6 + 789.5 + 1225.1 + 184.8\)2569 kg
If you have any questions or comments please Contact Us
Privacy Policy
© 1998, VmNet.