Answer :
There are 14 different possible scores.
Calculus
Given that participants in a darts tournament get 5 points if they hit the red circle, 1 point if they hit the blue circle, and no points if they miss both circles, and each participant has 4 darts, to determine how many different scores are possible if everyone gets at least one point, the following calculation must be performed:
- 4x5 + 0x1 + 0x0 = 20
- 3x5 + 1x1 + 0x0 = 16
- 3x5 + 0x1 + 1x0 = 15
- 2x5 + 2x1 + 0x0 = 12
- 2x5 + 1x1 + 1x0 = 11
- 2x5 + 0x1 + 2x0 = 10
- 1x5 + 3x1 + 0x0 = 8
- 1x5 + 2x1 + 1x0 = 7
- 1x5 + 1x1 + 2x0 = 6
- 1x5 + 0x1 + 3x0 = 5
- 0x5 + 4x1 + 0x0 = 4
- 0x5 + 3x1 + 1x0 = 3
- 0x5 + 2x1 + 2x0 = 2
- 0x5 + 1x1 + 3x0 = 1
So, as you can see, there are 14 different possible scores.
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