Best Answer

423%2BS=600

Solve that to complete the problem.

Let +x+ = her 5th score

[ average of scores ] = [ total of scores] / [ number of games ]

+120+=+%28+115+%2B+84+%2B+123+%2B+101+%2B+x+%29+%2F+5+

+600+=+115+%2B+84+%2B+123+%2B+101+%2B+x+

+600+=+423+%2B+x+

+x+=+600+-+423+

+x+=+177+

The lowest score Laura will

need in the fifth game is 177

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Q: Laura’s bowling five games. Her first four scores for 146, 135, 113, and 126. End up with an average score of at least 132.4, what is the lowest score of Laura will need in the fifth game?

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149

149

This question cannot be answered unless the bowling scores are provided.

16 points higher.

seriously? alma.. :)

Chicago schools have the lowest test scores.)~:

Bowling scores would be a positive correlation because the higher the score, the better the game. Golf scores would be negative correlations because the higher the score, the worse you are playing.

The highest and lowest scores in a gymnastics competition are thrown out so that the average scores are what is counted across the board. This both helps and harms the gymnast if they have an extreme score either way.

To find the average, add all 5 scores together and divide the sum by 5. 120 + 144 + 143 + 111 + 167 = 685 and 685/5 = 137

Add all four of her game scores and divide by 4. 133 + 155 + 176 + 132 = 596 and 596/4 = 149.

The sanctioned ABC 300 games or 800 series scores bowled can be found at the USBC International Bowling Museum and Hall of Fame in Arlington, TX.

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