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Fitness Tracker: Display Motion Tests
Test translations, reflections, and rotations of fitness tracker graphics using coordinate plots, length comparisons, and experiment records.
Grade 8MathInteractive · Printable
Aligned to8.G.A.1.a
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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, Sorting, Short answer, Drawing
About this worksheet
What students practice
- Students test that translations, reflections, and rotations preserve segment lengths.
- Students check that images of points on a line remain on a line after a rigid motion.
- Students use experimental evidence to identify incorrect transformation records.
How to use
Provide a ruler, tracing paper, and extra grid paper. Have students trace or plot each trial before answering, then discuss which observations support length and line preservation.
Curriculum
Common Core standard covered
Check by experiment that rotations, reflections, and translations move lines to lines and segments to equal-length segments.
Preview
OwlSheets.com
Fitness Tracker: Display Motion Tests
Test whether screen motions preserve straight lines and segment lengths.
Slide and Flip Trials
A fitness tracker logs steps and heart rate. Its designers move screen graphics without resizing them. All coordinates below locate graphics on a test grid, not actual steps or heart rates. Each grid interval is 1 screen unit. Use a ruler or tracing paper to check the trials.
What is the length of the translated segment? screen units
- A. A′(−7, −1) and B′(−2, −1)
- B. A′(−1, −1) and B′(4, −1)
- C. A′(−1, −1) and B′(1, −1)
- D. A′(−1, −5) and B′(4, −5)
| Point | Original (x, y) | Image (x, y) |
|---|---|---|
| P | (−2, −2) | (−4, 1) |
| Q | (0, −1) | (−2, 2) |
| R | (2, 0) | (0, 3) |
- A. All three image points lie on one straight line.
- B. All three image points lie on a vertical line.
- C. All three image points lie on a horizontal line.
- D. All three image points lie on the original line.
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