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Soccer Season: The Rate Board

Graph soccer season projections, interpret slopes as unit rates, and compare standings and player statistics across representations.

Grade 8MathInteractive · Printable

Aligned to8.EE.B.5

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What’s included

Single worksheet
Auto-graded online
1 Common Core standard
Printable answer key
14 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 graph proportional relationships from soccer season models.
Students interpret slope as points per match, goals per shot, or assists per match.
Students compare proportional relationships represented by graphs, tables, equations, and descriptions.

How to use

Use after introducing slope as a unit rate. Have students label units in their calculations and distinguish constant-rate projections from actual match results.

Curriculum

Common Core standard covered

8.EE.B.5

Graph proportional relationships, read the unit rate as the slope, and compare two proportional relationships shown in different ways.

Preview

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Name Date

Soccer Season: The Rate Board

Graph season models and compare standings and player statistics.

Season Standings

The league uses constant-rate models to project season totals. These are projections, not a claim that every match has the same result. Compare graph steepness only on identical axes.

Harbor's projected standings points are shown below. What does the slope mean?

A. Harbor projects 4 standings points per match.
B. Harbor projects 0.4 standings point per match.
C. Harbor projects 2.5 standings points per match.
D. Harbor projects 10 standings points per match.

Use Harbor's graph in Question 1. The league extends the projection from 4 matches to 6 matches.

How many additional standings points does the model predict? points

Each row gives a point on a different team's proportional season model. Select every team whose projected points-versus-matches graph is steeper than Harbor's graph in Question 1.