9514 1404 393, H76, 5668 8637 469
Answer:
a) (146 +135 +(p-8) +p)/4 = 135
b) 3rd game: 125.5; 4th game: 133.5
Explanation:
The average score is the sum of scores divided by the number of games.
We are told the 4th game score is p, and the third game score is p-8. So, the scores in the four games are ...
146, 135, p-8, p
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a) Their average is 135, so we have ...
(146 +135 +(p-8) +p)/4 = 135 . . game average
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b) Solving the equation, we get ...
273 +2p = 540 . . . . . . . . . . . . . multiply by 4, collect terms
2p = 267 . . . . . . . . . . . . . . . . . . subtract 273
p = 133.5 . . . . . . divide by 2
Then the third game score is p-8 = 133.5-8 = 125.5, and the fourth game score is 133.5
Pavan's scores in the 3rd and 4th games were 125.5 and 133.5, respectively.
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Comment on the question
Of course, these scores make no sense as bowling scores.