A bottling plant produces five different brands of beverages. Four of the five brands have a diet and regular variety, and the fifth is only available in a diet variety. Each brand comes in two sizes. How many total combinations of beverages does the bottling plant produce?
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Answer:
18
Explanation:
firstly I think it's a mathematical question. if I'm wrong, correct me in the comment section.
the bottling plant produces 5 brands of which 4 have 2 varieties.
that's 4x2= 8 varieties. the fifth one has only one variety, so +1 to the existing 8 varieties. So the varieties are 9 which are then available in 2 sizes.
Considering each size as different variety. it gets to 9*2 = 18
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A bottling plant produces five different brands of beverages. Four of the five brands have a diet and regular variety, and the fifth is only available in a diet variety. Each brand comes in two sizes. 18 combinations of beverages is produced by the bottling plant.
Explanation:
- Five brands are there. Four brands have 2 varieties making 8 varieties. With the fifth brand, the total variety is 9. The final combination of beverages is 18.
- Explanation: 5 brands are there. 4 brands have 2 varieties. Therefore total varieties – 4 x 2 + 1 = 9.
- Each variety is obtained in two sizes. Therefore, the total number of combinations is – 9 x 2 = 18.
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