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Math Clip Art--Applications of Linear Functions: Distance vs. Time 07

Math Clip Art--Applications of Linear Functions: Distance vs. Time 07

Math clip art image related to applications of linear functions

Topic

Linear Functions

Description

This math clip art image continues the series on applications of linear functions, focusing on the domain and range of the distance-time function. The image emphasizes that the domain of this function is x ≥ 0, and the range is y ≥ 0. This representation helps students understand the practical constraints on the variables in real-world applications of linear functions.

By explicitly stating the domain and range, this image bridges the gap between abstract mathematical concepts and their real-world implications. It illustrates that in the context of distance and time, negative values don't make practical sense. This approach helps students grasp the importance of considering real-world constraints when working with mathematical models, enhancing their ability to apply linear functions to practical situations.

Teacher's Script: "Let's think about what makes sense in our car journey. Can time be negative? Can distance be negative? Of course not! That's why we say the domain – all possible x values – is x ≥ 0. Time starts at zero and goes forward. Similarly, the range – all possible y values – is y ≥ 0. The car's distance starts at zero and increases. This is how math connects to reality. When you're solving real-world problems, always consider: Do all values make sense in the real world? This thinking will help you use math more effectively in everyday situations."

For a complete collection of math clip art related to Applications of Linear Functions click on this link: Applications of Linear Functions: Distance vs. Time Collection.

Common Core Standards CCSS.MATH.CONTENT.8.F.A.2, CCSS.MATH.CONTENT.8.F.A.3, CCSS.MATH.CONTENT.HSF.LE.A.1.A
Grade Range 8 - 10
Curriculum Nodes Algebra
    • Linear Functions and Equations
        • Graphs of Linear Functions
        • Slope-Intercept Form
Copyright Year 2021
Keywords linear functions