For each category of triangles below, find all the triangles on the next page that have the given attribute.Category 1:All 3 sides same length (equilateral triangles)Category 2:All 3 angles same sizeCategory 3:At least 2 sides same length (isosceles triangles)Category 4:At least 2 angles same sizeCategory 5:All angles are smaller than a right angle (acute triangles)Category 6:Has a right angle (right triangles)Category 7:Has an angle greater than a right angle (obtuse triangles)2. Which categories in part 1 have exactly the same triangles? Try to draw (using a ruler and protractor or geometry software) a triangle that will fit in one of those categories but not the other. Do you think it is possible? Class Activity 10S How Can We Classify Triangles Basedon Their Properties?CCSS CCSS SMP5, SMP6, 4.G.2, 5.G.3, 5.G.41. For each category of triangles below, find all the triangles on the next page that havethe given attribute.Category 1:All 3 sides same length(equilateral triangles)Category 3:At least 2 sides same length(isosceles triangles)Category 2:All 3 angles same sizeCategory 4:At least 2 angles same sizeCategory 5:All angles are smaller than a right angle(acute triangles)Category 6:Has a right angle(right triangles)Category 7:Has an angle greater than a right angle(obtuse triangles)2. Which categories in part 1 have exactly the same triangles? Try to draw (using a rulerand protractor or geometry software) a triangle that will fit in one of those categoriesbut not the other. Do you think it is possible?

Answered: Class Activity 10S How Can We Classify…

Advanced Engineering Mathematics

10th Edition

ISBN:9780470458365

Author:Erwin Kreyszig

Publisher:Erwin Kreyszig

Chapter2: Second-order Linear Odes

Section: Chapter Questions

Problem 1RQ

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For each category of triangles below, find all the triangles on the next page that have the given attribute. Category 1: All 3 sides same length (equilateral triangles) Category 2: All 3 angles same size Category 3: At least 2 sides same length (isosceles triangles) Category 4: At least 2 angles same size Category 5: All angles are smaller than a right angle (acute triangles) Category 6: Has a right angle (right triangles) Category 7: Has an angle greater than a right angle (obtuse triangles) 2. Which categories in part 1 have exactly the same triangles? Try to draw (using a ruler and protractor or geometry software) a triangle that will fit in one of those categories but not the other. Do you think it is possible?