High School

A restaurant orders 5 cases (750-milliliter bottles) of red wine at the beginning of the week. There are 12 bottles in a case. They pay $417 for the 5 cases. At the end of the week, there are 18 bottles left.

We decided to sell the remaining bottles by the glass, and each glass holds 6 ounces. If you desire a 15% beverage cost percentage, how much should you charge for a glass of wine?

Answer :

To achieve a desired beverage cost percentage of 15%, the restaurant should charge $4.17 for a glass of wine.

First, let's calculate the total cost of the 5 cases of red wine. Each case contains 12 bottles, so the total number of bottles ordered is 5 cases * 12 bottles = 60 bottles.

Next, let's calculate the cost per bottle. The restaurant paid $417 for the 5 cases, so the cost per bottle is $417 / 60 bottles = $6.95 (rounded to the nearest cent).

Now, we need to determine the cost per glass of wine. Since each bottle is 750 milliliters and each glass holds 6 ounces, we need to convert milliliters to ounces. One milliliter is approximately 0.0338 ounces, so 750 milliliters is approximately 750 * 0.0338 = 25.35 ounces.

To determine the cost per ounce of wine, we divide the cost per bottle by the number of ounces in the bottle: $6.95 / 25.35 ounces = $0.274 (rounded to the nearest cent).

Finally, to achieve a beverage cost percentage of 15%, we need to set the selling price so that it covers the cost and provides the desired profit margin. The cost of the wine per glass is $0.274, and we want the cost to be 15% of the selling price. So we can set up the equation:

0.15 * selling price = $0.274

To solve for the selling price, we divide both sides of the equation by 0.15:

selling price = $0.274 / 0.15 ≈ $1.83 (rounded to the nearest cent).

However, the restaurant should aim to cover the cost and achieve a profit, so we can round up the selling price to $1.84 or a more customer-friendly amount. Therefore, the restaurant should charge approximately $1.84 for a glass of wine to achieve a desired beverage cost percentage of 15%.

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