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Reflections | Guided Notes & Lesson | Grade 8
Reflections | Guided Notes & Lesson | Grade 8
Reflections | Guided Notes & Lesson | Grade 8
Reflections | Guided Notes & Lesson | Grade 8
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Description

This animated Google Slide lesson and set of Guided Notes are designed to bring energy and clarity to your classroom while helping students master key concepts in grade 8 math. With visually engaging animations and an easy-to-follow structure, the lesson begins with a clear objective and an essential question to guide learning and focus students on the key takeaways. These interactive slides and notes template are perfect for whole-class instruction, small-group work, or independent learning! You can view the lesson here.

In this video lesson we will learn how to reflect images in the coordinate plane over the x and y axis. We will first identify the line of reflection given in the instructions. We will then determine the distance the original point is from the line of reflection and plot an image point over the line of reflection the same distance. We will reflect one point at a time for the given figure. Each image point or vertex will be labeled with a ' which is read as prime. We will learn the rule for reflecting a point in the x-axis to be (x, y) to (x, -y) and the rule for reflecting a point in the y-axis to be (x, y) to (-x, y). When a point is reflected in the x-axis the x-coordinate remains the same and the y-coordinate the opposite. When a point is reflected in the y-axis the y-coordinate remains the same and the x-coordinate is the opposite. All reflected images are congruent to the original figures which means that all corresponding sides and corresponding angles are equal measures. Student practice is embedded in the lesson with modeled exemplar solutions.

Magic of Math website

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Reflections | Guided Notes & Lesson | Grade 8

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Grades
8th
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35
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These animated Google Slides lessons and sets of Guided Notes are designed to bring energy and clarity to your classroom while helping students master key concepts in grade 8 math. With visually engaging animations and an easy-to-follow structure, the lessons begin with a clear objective and an esse
Price $43.20Original Price $54.00Save $10.80
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Description

This animated Google Slide lesson and set of Guided Notes are designed to bring energy and clarity to your classroom while helping students master key concepts in grade 8 math. With visually engaging animations and an easy-to-follow structure, the lesson begins with a clear objective and an essential question to guide learning and focus students on the key takeaways. These interactive slides and notes template are perfect for whole-class instruction, small-group work, or independent learning! You can view the lesson here.

In this video lesson we will learn how to reflect images in the coordinate plane over the x and y axis. We will first identify the line of reflection given in the instructions. We will then determine the distance the original point is from the line of reflection and plot an image point over the line of reflection the same distance. We will reflect one point at a time for the given figure. Each image point or vertex will be labeled with a ' which is read as prime. We will learn the rule for reflecting a point in the x-axis to be (x, y) to (x, -y) and the rule for reflecting a point in the y-axis to be (x, y) to (-x, y). When a point is reflected in the x-axis the x-coordinate remains the same and the y-coordinate the opposite. When a point is reflected in the y-axis the y-coordinate remains the same and the x-coordinate is the opposite. All reflected images are congruent to the original figures which means that all corresponding sides and corresponding angles are equal measures. Student practice is embedded in the lesson with modeled exemplar solutions.

Magic of Math website

Report this resource to TPT
Reported resources will be reviewed by our team. Report this resource to let us know if this resource violates TPT's content guidelines.

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Standards

to see state-specific standards (only available in the US).
Verify experimentally the properties of rotations, reflections, and translations:
Lines are taken to lines, and line segments to line segments of the same length.
Angles are taken to angles of the same measure.
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