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Grade 8 Step Graphs Worksheet

Explore step graphs with this worksheet, focusing on interpreting and creating them based on real-world scenarios.

Grade 8 Math Data and GraphingStep Graphs
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Multiple ChoiceFill in the Blanks2 Short AnswerCustomTrue / False

Standards

CCSS.MATH.CONTENT.8.F.B.5

Topics

mathgrade 8step graphsdata analysisfunctions
8 sections · Free to use · Printable
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Grade 8 Step Graphs Worksheet

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Read each question carefully and answer to the best of your ability. For graphing questions, draw your graphs clearly on the provided grid. Remember to label your axes and include a title.

1. Which of the following scenarios would best be represented by a step graph?

a

The height of a plant over time.

b

The temperature of water as it heats up.

c

The cost of postage for a letter based on its weight.

d

The speed of a car accelerating.

2. In a step graph, what do the horizontal segments represent?

a

A continuous change in value.

b

A constant value over an interval.

c

An immediate jump in value.

d

A decrease in value.

3. A step graph is also known as a   function.

4. In a step graph, an open circle indicates that the point is   in the interval, while a closed circle indicates it is  .

Use the following information to answer questions 5 and 6.

A local parking garage charges based on the following rates:

• Up to 1 hour: $5.00

• Over 1 hour up to 2 hours: $8.00

• Over 2 hours up to 3 hours: $10.00

• Over 3 hours up to 4 hours: $12.00

5. How much would it cost to park for exactly 2 hours?

6. If you paid $10.00 for parking, what is the minimum and maximum amount of time you could have parked?

7. Create a step graph to represent the parking garage rates described in questions 5 and 6. Label your axes clearly (Time in Hours on the x-axis, Cost in Dollars on the y-axis) and include a title for your graph.

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8. A step graph always has a constant slope within each interval.

T

True

F

False

9. The value of a step function changes abruptly at specific points.

T

True

F

False

10. Describe a real-world situation, other than parking or postage, that could be modeled by a step graph. Explain why a step graph is appropriate for your example.