Free Printable WorksheetMathGrade 8Math Curriculum8.SP.A.3

8.159 Interpreting Slope and Intercept in a Data Context Worksheet

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Worksheet Overview & Skills Covered

Core academic competencies and curriculum alignment

This Grade 8 Math worksheet provides structured practice on 8.159 Interpreting Slope and Intercept in a Data Context. Students are guided through targeted exercises that build foundational understanding, computational accuracy, and critical thinking skills.

8.159 Interpreting Slope and Intercept in a Data Context - Which interpretation correctly explains the meaning of the slope and intercept in the context of the data? (CCSS 8.SP.A.3; CA 8.SP.A.3; MA 8.SP.A.3)

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Grade

Grade 8

Subject

Math

Domain

Math Curriculum

Formats

PDF & DOCX

Sample Practice Problems

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Below are sample questions representative of the exercises included on this worksheet and related 8.159 Interpreting Slope and Intercept in a Data Context skill assessments:

Problem 1Difficulty: Hard
Two devices are modeled by linear equations for battery level B, in percent. Device A uses B = -8h + 100 and Device B uses B = -10h + 90, where h is the number of hours. Which statement correctly compares the slopes and intercepts?
ADevice A has the greater predicted value of the battery level when the number of hours is 0. Device B decreases faster because its slope -10 is more negative than -8.
BDevice B has the greater predicted value of the battery level when the number of hours is 0. Device A decreases faster because its slope -10 is more negative than -8.
CDevice B has the greater predicted value of the battery level when the number of hours is 0. Device B decreases faster because its slope -10 is more negative than -8.
DDevice A has the greater starting value because its slope -8 is larger than -10. Device A has the greater rate of change because its intercept 100 is larger than 90.
Solution & Explanation:Device A has the higher intercept, so it has the greater predicted value of the battery level when the number of hours is 0. Device B has the more negative slope, so the battery level decreases faster for Device B as the number of hours increases.
Problem 2Difficulty: Hard
Two fundraiser teams model the money raised R, in dollars. For this context, Team A uses the model R = 4i + 20 and Team B uses R = 5i + 10, where i represents the number of items sold. Which statement best compares the two models?
ATeam A has the greater rate of increase because 5 is larger than 4. Team B has the greater starting the money raised.
BTeam B has the greater predicted value of the money raised when the number of items sold is 0. Team B has the greater rate of increase because 5 is larger than 4.
CTeam A has the greater predicted value of the money raised when the number of items sold is 0. Team B has the greater rate of increase because 4 is larger than 5.
DTeam B has the greater rate of increase because 5 is larger than 4. Team A has the greater starting the money raised.
Solution & Explanation:Team A has the higher intercept, so it has the greater predicted value of the money raised when the number of items sold is 0. Team B has the larger slope, so the money raised increases faster for Team B each time the number of items sold increases by 1.
Problem 3Difficulty: Hard
Two pizza delivery services model the total cost C, in dollars. Two linear models are Service A: C = 9p + 3 and Service B: C = 7p + 7. What is the best interpretation of how the slope and intercept differ?
AService A has the greater predicted value of the total cost when the number of pizzas ordered is 0. Service A has the greater rate of increase because 9 is larger than 7.
BService B has the greater predicted value of the total cost when the number of pizzas ordered is 0. Service A has the greater rate of increase because 7 is larger than 9.
CService B has the greater starting the total cost. Service A has the greater rate of increase because 9 is larger than 7.
DService A has the greater starting the total cost. Service B has the greater rate of increase because 9 is larger than 7.
Solution & Explanation:Service B has the higher intercept, so it has the greater predicted value of the total cost when the number of pizzas ordered is 0. Service A has the larger slope, so the total cost increases faster for Service A each time the number of pizzas ordered increases by 1.

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QWhat grade level and standards does this worksheet align with?

This worksheet is designed specifically for Grade 8 Math students. It aligns with educational standard 8.SP.A.3 (Primary standard selected for prompt fields: CCSS 8.SP.A.3. Skill statement: Which interpretation correctly explains the meaning of the slope and intercept in the context of the data? Associated standards listed with this skill: CCSS 8.SP.A.3; CA 8.SP.A.3; MA 8.SP.A.3. Use this embedded wording as the best available supporting standard description for this workflow.).

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