# Meats and Sausages

## Diluting Alcohol

Alcohol is lighter than baptize (1 liter of booze weighs 790 g, 1 liter of baptize weighs 1000 g) but it dissolves in baptize easily. It is an acutely combustible aqueous so exercise caution. Break abroad from bonfire and calefaction sources. It does not amount whether baptize is caked into booze or carnality verse. Afterwards the band-aid has been made, analysis the backbone with an booze tester, if you accept one.

Example AYou accept 1 liter of 95% booze and you charge 70% booze for infusion. How abundant baptize is needed? Locate the 70% cavalcade and the corpuscle beneath says that 391 milliliters of baptize are needed. If you add 391 ml of water, you will access 1.391 liter of 70% alcohol.

Example BYou accept 1 liter of 75% booze and you charge 45% alcohol. How abundant baptize is needed? Locate the 45% cavalcade and the corpuscle beneath says that 690 milliliters of baptize are needed. If you add 690 ml of water, you will access 1.690 liter of 70% alcohol. Of advance if you bisect the amounts, e.g. 0.5 liter 75% booze and 345 ml of water, you will additionally access 45% booze solution.

**Table 1.1**

To accomplish 1 liter of adapted booze Mix: 75% Booze Water

40% | 533 ml | 467 ml |

50% | 667 ml | 333 ml |

60% | 800 ml | 200 ml |

70% | 933 ml | 67 ml |

Often, the compound will alarm for abate volumes, for archetype 200 ml, 300 ml or 450 ml. The abstracts can be calmly affected from the aloft table but we accomplish it alike simpler by creating table 1.4.

Table 1.2

The afterward table states how abundant baptize charge be added to 1 liter of 95% booze in adjustment to access booze of the adapted backbone (at 20° C, 68° F).

20% | 25% | 30% | 35% | 40% | 45% | 50% | 55% | 60% | 65% | 70% | 75% | 80% | 85% |

3.81 L | 2.87 L | 2.23 L | 1.78 L | 1.44 L | 1.17 L | 957 ml | 779 ml | 629 ml | 501 ml | 391 ml | 294 ml | 209 ml | 130 ml |

table 1.3

The afterward table states how abundant baptize charge be added to 1 liter of 75% booze in adjustment to access booze of the adapted backbone (at 20° C, 68° F).

The bulk of baptize that charge be added to 1 liter of 75% booze in orer to access new backbone (at 20° C, 68° F).

20% | 25% | 30% | 35% | 40% | 45% | 50% | 55% | 60% | 65% | 70% |

2.78 L | 2.03 L | 1.53 L | 1.17 L | 900 ml | 690 ml | 520 ml | 360 ml | 250 ml | 150 ml | 70 ml |

Table 1.4

To accomplish 100 ml of adapted booze Mix: 75% Booze Water

40% | 53.3 ml | 46.7 ml |

50% | 66.7 ml | 33.3 ml |

60% | 80 ml | 20 ml |

70% | 93.3 ml | 6.7 ml |

Let's accept you charge 300 ml of 50% alcohol. Well, booty the aggregate that is bare for 100 ml and accumulate by a 3. In this case we charge 3 x 66.7 ml of 75% booze and 3 x 33.3 ml of water. 200.1 99.9 = 300 ml of 50% alcohol. We can account any bulk by adding the 100 ml of adapted booze by a agnate factor. For archetype we charge 750 ml of 60% alcohol. Our agency is 7.5 as 7.5 x 100 ml comes to 750 ml. 7.5 x 80 7.5 x 20 = 600 150 = 750 ml of 60% alcohol.

#### The Abracadabra Equation

Often an old compound calls for 95% alcohol, but we alone accept 75% booze or 40% vodka. We apperceive that we would charge added of a weaker alcohol, but by how much? The abracadabra blueprint comes to the rescue:

- C1 x V1 = C2 x V2
- C1 = the backbone of the booze that we should have
- V1 = the aggregate of the booze that we should have
- C2 = the backbone of the booze that we will use instead
- V2 = the aggregate of the booze that we will use instead

The compound calls for 1 liter of 95% alcohol, but we accept alone 75% booze at hand. How abundant 75% booze do we need?

- C1 = 95, V1 = 1 liter, C2 = 75, V2 = ?
- C1 x V1 = C2 x V2
- V2 = C1 x V1/C2
- V2 = 95 x 1/75
- V2 = 95 x 0.013
- V2 = 1.26 liter

To alter 1 liter of 95% booze we accept to use 1.26 liters of 75% alcohol. We charge added 75% booze because baptize was added to 95% booze to accompany it bottomward to accomplish the 75% version. And how abundant water? All we accept to do is to decrease the aggregate of 95% booze from the aggregate of 75% alcohol, in this case: 1.26 x 1.00 = 0.26 l = 260 ml. Table 1.2 asks for 294 ml which is 26 ml added than our calculation, but our aftereffect is acceptable for home production. Accumulate in apperception that the booze tables are actual authentic and they accommodate corrections for booze abbreviating and temperature. It does not amount whether we use liters, milliliters, 95% or 0.95 as continued as we use the aforementioned belief for both abandon of the equation. This is a actual simple blueprint to break that best bodies should be accustomed with.

Example BThe compound calls for 500 ml of 40% booze (vodka strength), but we accept alone 75% alcohol. How abundant 75% booze do we need?

- C1 = 75, V1 = ?, C2 = 40, V2 = 500 ml
- C1 x V1 = C2 x V2
- V1 = C2 x V2/C1
- V1 = 0.40 x 500/0.75
- V1 = 200/0.75
- V1 = 266 ml

We can alter 500 ml of 40% booze with 266 ml of 75% alcohol. This is a admirable blueprint that allows us to about-face over amid altered booze strengths.

Example CYou accept 1 liter of 75% booze and you charge 60% booze for a bake-apple infusion. You apperceive that if you alpha abacus baptize to 75% booze you will ability a point back 60% booze will be obtained. That could be done by application an booze tester. However, it would be nice to apperceive advanced how abundant baptize is needed. Let's alpha with the equation:

- C1 = 0.75, V1 = 1 liter, C2 = 0.60, V2 = ?
- C1 x V1 = C2 x V2
- V2 = C1 x V1/C2
- V2 = 0.75 x 1/0.60
- V2 = 0.75/0.60
- V2 = 1.25 liter

The acknowledgment says that you can alter 1 liter of 75% booze with 1.25 liter of 60% alcohol. However, you appetite to apperceive how abundant baptize should be added to 75% alcohol. The bulk of booze has not changed. You accept 1000 ml (1 liter) of 75% booze which is a admixture of authentic booze with water. This agency that you accept 75% of authentic booze and 25% of water:

- 0.75 x 1000 = 750 ml
- This is the bulk of authentic alcohol.
- 0.25 x 1000 = 250 ml
- This is the bulk of water.

If you add baptize to this solution, the aggregate of the band-aid will increase, but the aggregate of booze charcoal the same, as booze did not go anywhere. The aberration is the added bulk of added water. Because the blueprint says that you charge 1.25 liter of 60% booze and the aboriginal bulk of 75% booze was 1 liter, the aberration is the added water: 1.25 x 1.00 = 0.25 liter (250 ml). The cessation is that if you add 250 ml of baptize to 1 liter 75% booze you will access 1.25 liter of 60% alcohol. If you attending at Table 1.3 you will see that it agrees with the data.

Let's adapt the blueprint so we can account baptize anon from the equation:

Let x = bulk of baptize to be added, and let's account the bulk of booze in the admixture afore and afterwards the baptize is added. Back you are alone abacus water, the bulk of booze afore equals the bulk of booze after, and this is base for the equation. Bulk of booze afore = 0.75 x 1 liter Abacus x liters of baptize (no alcohol) Bulk of booze afterwards = 0.60 x (1 liter x)

Equation:

- C1 x V1 = C2 x (C1 x)
- C1 x V1/C2 = C1 x
- C1 x V1/C2 - C1= x
- 0.75 x 1/0.60 - 1 = x
- 0.75/0.60 - 1 = x
- 1.25 - 1 = 0.25
- x = 0.25 liter (250 ml) of water.

Check: Alpha booze = 0.75 (1 liter) = 0.75 liter Afterwards baptize added, booze = 0.60 (1 0.25) = 0.60 x 1.25 = 0.75 liter The bulk of booze afore equals the bulk of booze after. What has afflicted is the bulk of water.

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