Answer:
26
Step-by-step explanation:
W = ∫ f(x) dx
W = ∫₁³ (3x + 7) dx
W = (1.5x² + 7x) |₁³
W = (1.5(3)² + 7(3)) − (1.5(1)² + 7(1))
W = 26
Golfer had the lowest number of strokes per hole is <u>Alicia </u> = 4.
<u>Step-by-step explanation:</u>
We have , Three different golfers played a different number of holes today. Rory played 999 holes and had a total of 424242 strokes. Alicia played 181818 holes and had a total of 797979 strokes. Rickie played 272727 holes and had a total of 123123123 strokes. We have to find , Which golfer had the lowest number of strokes per hole :
<u>Rory:</u>
Number of strokes per hole = 
<u>Alicia:</u>
Number of strokes per hole = 
<u>Rickie:</u>
Number of strokes per hole = 
∴ Golfer had the lowest number of strokes per hole is <u>Alicia </u> = 4.
The answer relies on whether the balls are different or not.
If they are not, which is almost certainly what is intended.
If they are, the perceptive is a bit different. Your
expression gives the likelihood that a particular set of j balls
goes into the last urn and the other n−j balls into the other urns.
But there are (nj) different possible sets of j balls, and each of
them the same probability of being the last insides of the last urn, so the
total probability of completing up with exactly j balls in the last
urn is if the balls are different.
See attached file for the answer.
It's +4 because each if those numbers increases by 4. Hope this helped:)