# What does 3 10

## Calculate dilutions and mixing ratios

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There are cleaning agents and disinfectants in concentrated form, which must be mixed with water in a certain ratio before use. The information is given in percent or in proportion.

### Calculate the dilution with percentages

Figure 1: Dilution in percent |

**example 1**: A 1% dilution must be made for a ready-to-use solution. Let's take the simplest case first: We need 1 liter of solution, i.e. 1000 ml. Now 1% of 1000 ml has to be calculated, which is 10 ml. If you cannot calculate that in your head, just take a pen and paper. To obtain a 1% solution, 10 ml of concentrate are diluted with 990 ml of water, the total is 1000 ml.

**Example 2**: 5 liters of a solution with a 2.5% dilution should be prepared.

- Step 1: Convert the liters to milliliters, 5 liters are 5000 ml.
- Step 2: calculate 2.5% of 5000 ml, you get 125 ml.
- 3rd step: Calculate the amount of water: 5000 ml - 125 ml = 4875 ml.

Practical procedure: 125 ml of concentrate are measured and then made up to 5000 ml (5 liters).

### Calculation of the quantities in the case of ratios

When specifying ratios, e.g. 1:10, between the **dilution** and the **mixture** can be distinguished. At a **dilution** becomes **1** 1 unit of a solvent (usually water) is added to the unit of volume of a substance (e.g. a cleaning agent concentrate) to achieve the desired concentration. Example: 1000 ml detergent concentrate + 1000 ml water = 2000 ml, corresponds to a dilution factor of **1:2**. Another example: with a dilution of 1: 6, 5 volume units of the solvent water are added to one volume unit of detergent concentrate (1 + 5 = 6).

At a **1: 1 mixture** the mixture of one volume unit of one substance with one volume unit of another substance results in two volume units. A **1:1** Mixture therefore corresponds to one **1:2** Dilution.

The following table should clarify the differences:

dilution | mixture | |

relationship | 1:10 | 1:10 |

Final quantity | The final quantity must be 10 times the initial quantity: 1*10 = 10 | The sum of the proportions results in the final quantity: 1 part + 10 parts = 11 parts |

End shares | 10 | 11 |

example | Dilution of cleaning agent concentrate in a ratio of 1:10: 100 ml concentrate + 900 ml of water = 1000 ml. | Mixture of a cleaning agent solution in a ratio of 1:10: 100 ml concentrate + 1000 ml of water = 1100 ml. |

Figure 2: Difference between dilution and mixing

### Calculation of the dilution

In this case, the information reads: The concentrate must be diluted in a ratio of 1: 5 or 1:10. Let's take a relatively simple case again first, we want to make a 1:10 dilution. This means that 1 ml of concentrate has to be diluted with 9 ml of water, or a multiple thereof e.g. B. 10 ml concentrate diluted with 90 ml water etc.

In general, you want a certain amount of solution at the end, for example 1 or 5 liters. This is relatively easy: We stick to the 1:10 dilution, 1 ml concentrate must be diluted with 9 ml water, or in other words: 1 part concentrate + 9 parts water = 10 parts. If a total of 5 liters of solution are to be prepared, the 10 parts = 5 liters or 5000 ml. One part is calculated as follows: 5000 ml: 10 = 500 ml (= 1/10 part).

1 part = 500 ml,

9 parts = 4500 ml.

500 ml of concentrate are measured in a measuring cup and then, if the measuring cup is large enough, made up to 5 liters. Otherwise the concentrate is poured into a bucket with a marking and then topped up to 5 liters in the bucket.

**Example:** 1 liter of solution should be made up with a dilution of 1: 4. That means 1 part concentrate is diluted with 3 parts water, together that's 4 parts. The calculation is 1000 ml: 4 = 250 ml (= 1/4 part).

1 part = 250 ml,

3 parts = 750 ml.

For 1 liter of solution, 250 ml of concentrate must be diluted with 750 ml of water.

### Calculation of the quantities for a mixture

You should mix a cleaning agent in a ratio of 1: 1 with water. In this case, take 1 part detergent + 1 part water = 2 parts solution.**example**: Calculate the amounts of detergent and water if you are to mix the detergent in a ratio of 1: 2 and want a total of 3 liters of solution.

1 part detergent = 1 liter

2 parts of water = 2 liters**Total = 3 liters**.

### Calculation of a solution with a mixing cross

A 2.5% use solution of a cleaning agent is to be prepared. The concentrate is a 20% solution to which water should be added. The mixing ratio can be calculated using a mixing cross.

The difference between 20% and 2.5% is 17.5.

Water (= 0%) is added to the starting solution.

The difference from 0% (water) to 2.5% is 2.5.

To get a 2.5% solution, you need to take 2.5 parts of the 20% starting solution and mix it with 17.5 parts of water (0%).

### task

Mixing ratio:

Starting solution 20% → 2.5 parts

Water 0% → 17.5 parts**Total = 20 parts**

5 liters (= 5000 ml) of a 2.5% working solution should be made up. A total of 20 parts are required.

5000 ml: 20 = 250.

2.5 x 250 = **625 ml** the 20% starting solution

17.5 x 250 = **4375 ml** Water (0%)**Total = 5000 ml**

To the exercises

### swell

Mixing ratio for mixtures: calculate the amount, Heinz Becker Neumünster

Ruhr University Bochum: Mixture cross simple. Accessed on August 17, 2017

Mitch Fry, Elizabeth Page: Starting Knowledge Chemistry. A crash course for life sciences and medicine students. Elsevier GmbH, Munich 2007

Prof. Dr. Volker Wiskamp: Inorganic Chemistry. A practical textbook. Publisher Harri Deutsch. Unchanged reprint of the first edition in 1996, 2007

Detailed references

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