Featured Strategy: Drawing a Graph. Richard bowled 24 games, and the mean of his scores was 219. His four lowest scores were 130, 134, 138, and 142. If he throws out these four low scores, what is the new mean? Part 1: a. Understanding the Problem. Throwing out four scores that are below the mean of 219 will result in a greater mean. How many games will be used to determine the new mean? Number of games = 20 Part 2 out of 4 b. Devising a Plan. Sometimes drawing a graph of the given information will suggest a plan. A mean of 219 for 24 games can be pictured as 24 games, each with a score of 219. This is shown in the graph below, where the dashed lines represent the four low scores. What amounts would need to be added to the low scores to bring them up to 219?

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
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Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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А+
= 219
В +
= 219
С+
= 219
D+
= 219
195
150
100
50
24 games
Scores
Transcribed Image Text:А+ = 219 В + = 219 С+ = 219 D+ = 219 195 150 100 50 24 games Scores
Featured Strategy: Drawing a Graph. Richard bowled 24 games, and the mean of his scores was 219. His
four lowest scores were 130, 134, 138, and 142. If he throws out these four low scores, what is the new
mean?
Part 1:
a. Understanding the Problem. Throwing out four scores that are below the mean of 219
will result in a greater mean.
How many games will be used to determine the new mean?
Number of
games
= 20
Part 2 out of 4
b. Devising a Plan. Sometimes drawing a graph of the given information will suggest
a plan. A mean of 219 for 24 games can be pictured as 24 games, each with a score of
219. This is shown in the graph below, where the dashed lines represent the four low
scores. What amounts would need to be added to the low scores to bring them up
to 219?
Transcribed Image Text:Featured Strategy: Drawing a Graph. Richard bowled 24 games, and the mean of his scores was 219. His four lowest scores were 130, 134, 138, and 142. If he throws out these four low scores, what is the new mean? Part 1: a. Understanding the Problem. Throwing out four scores that are below the mean of 219 will result in a greater mean. How many games will be used to determine the new mean? Number of games = 20 Part 2 out of 4 b. Devising a Plan. Sometimes drawing a graph of the given information will suggest a plan. A mean of 219 for 24 games can be pictured as 24 games, each with a score of 219. This is shown in the graph below, where the dashed lines represent the four low scores. What amounts would need to be added to the low scores to bring them up to 219?
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