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You can throw an unlimited number of darts at the dartboard. Some total scores are impossible to obtain, such as all numbers less than 5 as well as 6, 8, and 9. What is the highest whole number score that is impossible to obtain?
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Here's the choices 31 18 23 29
I think 23
Yes you're correct according to the Frobenius number of (a,b)
I dont get this question
This is basically with the formula from Frobenius number of (a,b) \[(a,b) \] is \[(a \times b) - a - b \]
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Thus, if we have a = 5 and b = 7 we will get \[(5 \times 7) - 5 - 7 = 35 - 5 - 7 =20 - 7 = 23 \]
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