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Different Types of triangle Classifications~~.

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Presentation on theme: "Different Types of triangle Classifications~~."— Presentation transcript:

1 Different Types of triangle Classifications~~

2 An acute triangle are 3 angles that are less than 90 degrees.
40 30 20 Real Life example: Angle Measure

3 A Equiangular Triangle, has 3 congruent acute angles less than 90 degrees.
60 60 60 Real Life example: Angle Measure

4 The Right triangle is a triangle that has the angle of 90 degrees.
Real Life example: 90 degrees 90 degrees Angle Measure

5 An Obtuse Triangle is a triangle that it’s measures are over 90 degrees.
110 Real Life example: Angle Measure

6 We use this types of triangles to put them into categories of measurements, the triangles can be put into categories depending on the degrees that the triangles have.

7 CLASSIFY (example) Triangle ADB
70 40 A B C D Triangle ADB Angle ADC is a right angle. Triangle ADC is a right triangle. Triangle ABD Angle ABD & Angle DBC form a linear pair and they are supplementary. So m.Angle ABD + m.Angle BDC = 180. Substitute: m.Angle ABD + 70 =180 180 – 70 = 110, so m.Angle ABD = 110. The Triangle ABD is an Obtuse Triangle because the degree is over 90.

8 CLASSIFY (example) Obtuse Triangle Right Triangle Acute Triangle
Equiangular Triangle 130

9 An Equilateral Triangle is a triangle with 3 congruent sides.
Side Lengths Real Life example:

10 An Isosceles Triangle has 2 congruent sides instead of all of them being congruent.
Side Lengths Real Life example:

11 An Scalene Triangle is a triangle that has no congruent sides at all.
Side Lengths An Scalene Triangle is a triangle that has no congruent sides at all. Real Life example:

12 CLASSIFY (example) D E F G 20 5 17 Triangle DEF
In the figure, DE is congruent DF. So DF = 20, And triangle DEF is Equilateral. Triangle DEG Using the Segment + P. we can see that EG = EF + FG. Substitute = 25 Triangle DEG is Scalene because none of the sides are congruent.

13 CLASSIFY (example) 2(0.9) + 6.8 = 8.6 8(0.9) + 1.4 = 8.6
2x = 8x + 1.4 -8x x -6x = 1.4 -6x = -5.4 / /-6 2(0.9) = 8.6 8(0.9) = 8.6 X = 0.9

14 CLASSIFY (example) 6(6) = 36 4(6) + 12 = 36 36 = 36 2y = 4y + 12
/2 /2 6(6) = 36 4(6) + 12 = 36 36 = 36 y = 6


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