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Number of right- notation side-up triangles Iteration Math Fractal Triangle Template Instructions Before doing anything to your triangle, fill in the table with the number of right-side-up triangles you have with zero iterations of the process. 30 1. 31 32 33 34 Connect the three dots that are in the middle of each line. This is called the midpoint. Color in this upside-down triangle. Continue this process, making smaller and smaller triangles and fill in the table for each iteration. Fractals are never-ending patterns, and you could keep doing this for a long time... forew perhaps! Now how many right-side- up triangles do you have? Fill in your table for one iteration. Find the midpoints of the three sides of these three bD triangles and connect these midpoints to make three smaller upside-down triangles. When you decide you're done, cut out the big triangle, flip it over, and write your name and school on the back. Join it with others to make groups of three, nine, 27 or more triangles that make the same shape but larger. Fractal Triangles linactal SMART: Science, Math & Art!

Number of right- notation side-up triangles Iteration Math Fractal Triangle Template Instructions Before doing anything to your triangle, fill in the table with the number of right-side-up triangles you have with zero iterations of the process. 30 1. 31 32 33 34 Connect the three dots that are in the middle of each line. This is called the midpoint. Color in this upside-down triangle. Continue this process, making smaller and smaller triangles and fill in the table for each iteration. Fractals are never-ending patterns, and you could keep doing this for a long time... forew perhaps! Now how many right-side- up triangles do you have? Fill in your table for one iteration. Find the midpoints of the three sides of these three bD triangles and connect these midpoints to make three smaller upside-down triangles. When you decide you're done, cut out the big triangle, flip it over, and write your name and school on the back. Join it with others to make groups of three, nine, 27 or more triangles that make the same shape but larger. Fractal Triangles linactal SMART: Science, Math & Art!

Algebra & Trigonometry with Analytic Geometry
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter6: The Trigonometric Functions
Section6.2: Trigonometric Functions Of Angles
Problem 83E
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After connecting the dots to make another triangle, how do I make three smaller upside-dowm triangles?
Number of right- notation side-up triangles Iteration Math Fractal Triangle Template Instructions Before doing anything to your triangle, fill in the table with the number of right-side-up triangles you have with zero iterations of the process. 30 1. 31 32 33 4 34 Connect the three dots that are in the middle of each line. This is called the midpoint. Color in this upside-down triangle. Continue this process, making smaller and smaller triangles and fill in the table for each iteration. Now how many right-side- up triangles do you have? Fill in your table for one iteration. Find the Fractals are never-ending patterns, and you could keep doing this for a long time... foreve perhaps! When you decide you're done, cut out the big triangle, flip it over, and write your name and school on the back. midpoints of the three sides of these three triangles and connect these midpoints to make three smaller upside-down triangles. Join it with others to make groups of three, nine, 27 or more triangles that make the same shape but larger. Fractal Triangles Fractals are SMART: Science, Math & Art!
Transcribed Image Text:Number of right- notation side-up triangles Iteration Math Fractal Triangle Template Instructions Before doing anything to your triangle, fill in the table with the number of right-side-up triangles you have with zero iterations of the process. 30 1. 31 32 33 4 34 Connect the three dots that are in the middle of each line. This is called the midpoint. Color in this upside-down triangle. Continue this process, making smaller and smaller triangles and fill in the table for each iteration. Now how many right-side- up triangles do you have? Fill in your table for one iteration. Find the Fractals are never-ending patterns, and you could keep doing this for a long time... foreve perhaps! When you decide you're done, cut out the big triangle, flip it over, and write your name and school on the back. midpoints of the three sides of these three triangles and connect these midpoints to make three smaller upside-down triangles. Join it with others to make groups of three, nine, 27 or more triangles that make the same shape but larger. Fractal Triangles Fractals are SMART: Science, Math & Art!
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