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Convert the following capacities: a) ml in 6 L, b) ml in 0.25 L, c) L in 300 ml, d) L in 4000 ml, e) L in 2 kL

Mathematics

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Step-by-step solution

12 steps

Here are the conversions for the capacity problems:

4) Convert the capacity

  • a) ml in 6 L
  1. Use the conversion factor 1 L=1000 ml1 \text{ L} = 1000 \text{ ml}.

  2. Multiply the given capacity by the conversion factor.

    $$
    6 \text{ L} \times \frac{1000 \text{ ml}}{1 \text{ L}} = 6000 \text{ ml}
    $$
    The capacity is $\boxed{\text{6000 ml}}$.
    
    • b) ml in 0.25 L
  3. Use the conversion factor 1 L=1000 ml1 \text{ L} = 1000 \text{ ml}.

  4. Multiply the given capacity by the conversion factor.

    $$
    0.25 \text{ L} \times \frac{1000 \text{ ml}}{1 \text{ L}} = 250 \text{ ml}
    $$
    The capacity is $\boxed{\text{250 ml}}$.
    
    • c) L in 300 ml
  5. Use the conversion factor 1 ml=0.001 L1 \text{ ml} = 0.001 \text{ L}.

  6. Multiply the given capacity by the conversion factor.

    $$
    300 \text{ ml} \times \frac{0.001 \text{ L}}{1 \text{ ml}} = 0.3 \text{ L}
    $$
    The capacity is $\boxed{\text{0.3 L}}$.
    
    • d) L in 4000 ml
  7. Use the conversion factor 1 ml=0.001 L1 \text{ ml} = 0.001 \text{ L}.

  8. Multiply the given capacity by the conversion factor.

    $$
    4000 \text{ ml} \times \frac{0.001 \text{ L}}{1 \text{ ml}} = 4 \text{ L}
    $$
    The capacity is $\boxed{\text{4 L}}$.
    
    • e) L in 2 kL
  9. Use the conversion factor 1 kL=1000 L1 \text{ kL} = 1000 \text{ L}.

  10. Multiply the given capacity by the conversion factor.

    $$
    2 \text{ kL} \times \frac{1000 \text{ L}}{1 \text{ kL}} = 2000 \text{ L}
    $$
    The capacity is $\boxed{\text{2000 L}}$.
    
    • f) L in 0.0025 kL
  11. Use the conversion factor 1 kL=1000 L1 \text{ kL} = 1000 \text{ L}.

  12. Multiply the given capacity by the conversion factor.

    $$
    0.0025 \text{ kL} \times \frac{1000 \text{ L}}{1 \text{ kL}} = 2.5 \text{ L}
    $$
    The capacity is $\boxed{\text{2.5 L}}$.
    
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