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Bunuel
Dexter found 288 shells in his first four visits to the beach and 405 shells in his next five visits. What is the average (arithmetic mean) number of shells he found per visit?

A. 81
B. 77
C. 72
D. 45
E. 32

We are given that Dexter found a total of 288 shells in his first 4 visits and a total of 405 in his next 5 visits. So he found a total of 288 + 405 = 693 shells in a total of 9 visits.

Thus, the average number of shells that Dexter found per visit was 693/9 = 77 shells.

Answer: B
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Dexter found 288 shells in his first four visits to the beach and 405 shells in his next five visits. What is the average (arithmetic mean) number of shells he found per visit?
A. 81
B. 77
C. 72
D. 45
E. 32

Average number of shells = Total number of shells / Total number of visits to beach
Total number of shells = 288 + 405 = 693
Total number of visits to beach = 9
Therefore Required Average = \(\frac{693}{9}\) = 77
Answer B...

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easy calculation method:
average on the first four days is 288 divided by 4, ie 72
average on the next five days is 405 divided by 5, ie 81

Now, the average over the 9 days is: Average = (72*4 + 81*5) / 9 --- Tip: 72 divided by 9 gives 8 and 81 divided by 9 gives 9
Therefore: Average = 8*4 + 9*5 = 32 + 45 = 77
Answer is 77
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