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Soccer Season Trendbook worksheet preview

Worksheet

Soccer Season Trendbook

Interpret rising, falling, and constant soccer statistics, compare rates of change, and sketch graphs from season stories.

Grade 8MathInteractive · Printable

Aligned to8.F.B.5

What’s included

  • Single worksheet
  • Auto-graded online
  • 1 Common Core standard
  • Printable answer key
  • 13 questions
  • Classroom-ready

Details

Format
Interactive · Printable
Grade
Grade 8
Subject
Math
Question types
Fill in the blank, Multiple choice, Circle the answer, Short answer, Drawing

About this worksheet

What students practice

  • Students describe increasing, decreasing, and constant intervals on graphs of soccer statistics.
  • Students compare rates of change and distinguish linear from nonlinear relationships.
  • Students sketch graphs that represent verbal descriptions of season statistics.

How to use

Have students annotate graph segments before answering. For the sketches, check the axes, key points, and direction of each segment.

Curriculum

Common Core standard covered

8.F.B.5

Describe how two quantities relate by reading a graph, such as where it rises or falls, and sketch a graph from a story.

Preview

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Name Date

Soccer Season Trendbook

Read changing stats and sketch the story of a season.

Player Performance

Use the graph for questions 1–5. Points show Jordan's shots on target in each match. Connecting segments show trends between matches, not values during a match.

012345678123456Match numberShots on target
1.
During which interval does the graph rise throughout?
  • A. From match 2 to match 4.
  • B. From match 4 to match 6.
  • C. From match 3 to match 5.
  • D. From match 6 to match 8.
2.
Select every interval over which Jordan's shots on target stayed constant.

Match 1 to match 2Match 2 to match 3Match 3 to match 4Match 7 to match 8

3.

At which match did Jordan have the most shots on target? Match  

4.
Which statement correctly compares the two falling segments?
  • A. The fall from match 3 to 4 is steeper than the fall from match 6 to 7.
  • B. Both falling segments show an increase in shots on target.
  • C. The fall from match 6 to 7 is steeper than the fall from match 3 to 4.
  • D. Both falling segments show the same change over one match.
5.
Consider only the graph from match 4 through match 6. Which description fits this relationship?
  • A. It is decreasing and linear because both segments have the same slope.
  • B. It is increasing and nonlinear because the two segments have different slopes.
  • C. It is decreasing and nonlinear because the two segments have different slopes.
  • D. It is increasing and linear because both segments have the same slope.

League Points

Use the graph for questions 6–9. A team earns 3 league points for a win, 1 for a draw, and 0 for a loss. The graph shows the team's total points at two-match checkpoints. Segments show the change between checkpoints.

01234567812345678910Matches completedTotal league points
6.
What does the horizontal segment from 4 to 6 matches completed mean?
  • A. The team played two matches without earning any league points.
  • B. The team lost all eight of its previously earned league points.
  • C. The team played no matches during that part of the season.
  • D. The team earned eight additional league points in two matches.
7.
During which two-match interval did the team's total points increase fastest?
  • A. From 0 to 2 matches completed.
  • B. From 4 to 6 matches completed.
  • C. From 6 to 8 matches completed.
  • D. From 2 to 4 matches completed.
8.
Select the two intervals whose segments have the same positive slope.

0 to 2 matches completed2 to 4 matches completed4 to 6 matches completed6 to 8 matches completed

9.
Assume earned league points are never removed. How must the total-points graph behave if the team loses its next match?
  • A. It must stay level because a loss adds zero points.
  • B. It must fall because a loss subtracts from the total.
  • C. It must rise because one more match has been played.
  • D. It must return to zero because the team did not win.

Turn Season Stories into Graphs

Read each new situation carefully. For each sketch, plot all stated checkpoints and connect consecutive points with straight segments.

10.
A coach graphs a player's running speed against time during a short play. The player speeds up steadily, runs at a constant speed, then slows down steadily but is still moving when the play ends. Which sequence describes the graph from left to right?
  • A. A rising segment, a horizontal segment, then a falling segment ending above zero.
  • B. A rising segment, a horizontal segment, then a falling segment ending at zero.
  • C. A horizontal segment, a rising segment, then a horizontal segment ending above zero.
  • D. A falling segment, a horizontal segment, then a rising segment ending above zero.
11.
Samira starts the season with 0 total assists. She records exactly 1 assist in each of the first 2 matches, no assists in the next 2 matches, and exactly 2 assists in each of the final 2 matches. Sketch total assists against matches completed, including the starting point and a point after every match.
0123456123456Matches completedTotal assists
12.
A team's standing is recorded after each match. After matches 1 through 6, its ranks are 6th, 4th, 4th, 3rd, 1st, and 2nd, in that order. Sketch rank against match number. Use the rank number as the vertical coordinate; rank 1 is the best standing.
0123456123456Match numberRank number
13.
Luis says, “A falling graph always means a soccer team is doing worse.” Use the rank story in question 12 to explain why his claim is not correct. Name one falling interval and explain what it means.

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