Skills · Ratios & Proportions · Ratios & Rates

What a point on the graph means

Printable practice with an answer key the engine computes, at three levels, in as many versions as you need.

Problem types

Sample Sheet · Level 1

  1. A runner keeps a steady pace. A graph shows meters (y) for seconds (x). It passes through (1, 2). What does (1, 2) mean?
    A. 1 meter for 1 second
    B. 2 meters for 1 second
    C. 1 meter for 2 seconds
    D. 2 meters for 0 seconds
  2. A runner keeps a steady pace. A graph shows meters (y) for seconds (x). It passes through (1, 7). What does (1, 7) mean?
    A. 1 meter for 7 seconds
    B. 7 meters for 0 seconds
    C. 1 meter for 1 second
    D. 7 meters for 1 second
  3. A student reads at a steady pace. A graph shows pages (y) for minutes (x). It passes through (1, 3). What does (1, 3) mean?
    A. 1 page for 1 minute
    B. 3 pages for 0 minutes
    C. 3 pages for 1 minute
    D. 1 page for 3 minutes
  4. Every ticket to the school play costs the same. A graph shows dollars (y) for tickets (x). It passes through (1, 6). What does (1, 6) mean?
    A. $6.00 for 0 tickets
    B. $1.00 for 1 ticket
    C. $1.00 for 6 tickets
    D. $6.00 for 1 ticket
  5. A runner keeps a steady pace. A graph shows meters (y) for seconds (x). It passes through (1, 4). What does (1, 4) mean?
    A. 4 meters for 1 second
    B. 1 meter for 4 seconds
    C. 1 meter for 1 second
    D. 4 meters for 0 seconds
  6. A bus drives at a steady speed. A graph shows miles (y) for hours (x). It passes through (1, 20). What does (1, 20) mean?
    A. 20 miles for 0 hours
    B. 20 miles for 1 hour
    C. 1 mile for 20 hours
    D. 1 mile for 1 hour
  7. Every ticket to the school play costs the same. A graph shows dollars (y) for tickets (x). It passes through (1, 5). What does (1, 5) mean?
    A. $5.00 for 0 tickets
    B. $1.00 for 5 tickets
    C. $5.00 for 1 ticket
    D. $1.00 for 1 ticket
  8. A bus drives at a steady speed. A graph shows miles (y) for hours (x). It passes through (1, 30). What does (1, 30) mean?
    A. 30 miles for 1 hour
    B. 30 miles for 0 hours
    C. 1 mile for 30 hours
    D. 1 mile for 1 hour

Answer key

  1. B
  2. D
  3. C
  4. D
  5. A
  6. B
  7. C
  8. A

Sample Sheet · Level 3

  1. A bus drives at a steady speed. A graph shows miles (y) for hours (x). It passes through (5, 175). What does (5, 175) mean?
    A. 5 miles for 175 hours
    B. 175 miles for 5 hours
    C. 175 miles for 1 hour
    D. 175 miles for 0 hours
  2. A bus drives at a steady speed. A graph shows miles (y) for hours (x). It passes through (5, 200). What does (5, 200) mean?
    A. 200 miles for 1 hour
    B. 5 miles for 200 hours
    C. 200 miles for 5 hours
    D. 200 miles for 0 hours
  3. A student reads at a steady pace. A graph shows pages (y) for minutes (x). It passes through (8, 32). What does (8, 32) mean?
    A. 32 pages for 0 minutes
    B. 8 pages for 32 minutes
    C. 32 pages for 1 minute
    D. 32 pages for 8 minutes
  4. Every ticket to the school play costs the same. A graph shows dollars (y) for tickets (x). It passes through (1, 7.50). What does (1, 7.50) mean?
    A. $1.00 for 1 ticket
    B. $7.50 for 1 ticket
    C. $7.50 for 0 tickets
    D. $1.00 for 7.5 tickets
  5. A runner keeps a steady pace. A graph shows meters (y) for seconds (x). It passes through (1, 3). What does (1, 3) mean?
    A. 3 meters for 1 second
    B. 1 meter for 3 seconds
    C. 1 meter for 1 second
    D. 3 meters for 0 seconds
  6. Every ticket to the school play costs the same. A graph shows dollars (y) for tickets (x). It passes through (1, 7). What does (1, 7) mean?
    A. $1.00 for 7 tickets
    B. $7.00 for 0 tickets
    C. $1.00 for 1 ticket
    D. $7.00 for 1 ticket
  7. A bus drives at a steady speed. A graph shows miles (y) for hours (x). It passes through (8, 200). What does (8, 200) mean?
    A. 200 miles for 1 hour
    B. 8 miles for 200 hours
    C. 200 miles for 8 hours
    D. 200 miles for 0 hours
  8. A bus drives at a steady speed. A graph shows miles (y) for hours (x). It passes through (1, 60). What does (1, 60) mean?
    A. 60 miles for 1 hour
    B. 1 mile for 1 hour
    C. 60 miles for 0 hours
    D. 1 mile for 60 hours

Answer key

  1. B
  2. C
  3. D
  4. B
  5. A
  6. D
  7. C
  8. A

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