© M. Tallman All three sides are congruent. 4 inches 4 inches 4 inches All three angles are also...
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Transcript of © M. Tallman All three sides are congruent. 4 inches 4 inches 4 inches All three angles are also...
© M. Tallman
© M. Tallman
All three sides are congruent.
4 inches
4 inches
4 inches
All three angles are also congruent, 60°.
60° 60°
60°
Note: an equilateral triangle will always have three 60° angles, no matter what the size of the triangle.
© M. Tallman
Two sides are congruent.
4 inches
3 inches
4 inches
Two angles are congruent.
70° 70°
40°
One side has a different length.
One angle is different.
Click here for a helpful
trick.
© M. Tallman
All sides are different lengths.
5.5 inches
7 inches
3 inches
All angles are different.
50° 20°
110°
© M. Tallman
Has one right angle.
90°
Note: It is not possible for a triangle to have more than one right angle.
© M. Tallman
All three angles are acute (less than 90°).
50° 60°
70°
© M. Tallman
One angle is obtuse (greater than 90 °) .
110°
Note: It is not possible for a triangle to have more than one obtuse angle.
© M. Tallman
Equilateral, Isosceles, Scalene, Right, Acute, Obtuse.
X°Z°
Y°
a un
its
b units
c units
© M. Tallman
Equilateral, Isosceles, Scalene, Right, Acute, Obtuse.
90°X°
Y°a u
nit
s
b units
c units
© M. Tallman
Equilateral, Isosceles, Scalene, Right, Acute, Obtuse.
X°a
units
a units
a units
X° X°
© M. Tallman
Equilateral, Isosceles, Scalene, Right, Acute, Obtuse.
X°b u
nits b
units
Y° Y°
a units
© M. Tallman
Equilateral, Isosceles, Scalene, Right, Acute, Obtuse.
X°a u
nit
s
a units
X°
b units
© M. Tallman
Equilateral, Isosceles, Scalene, Right, Acute, Obtuse.
Y°
a units
b units
Z° X°
c units
© M. Tallman
Equilateral, Isosceles, Scalene, Right, Acute, Obtuse.
X°
a units
b units
Y°a units
X°
© M. Tallman
Obtuse or Scalene
50°20°
110°
20° 50°
110°
Although there are many different types of triangles, the sum of their angles will always equal
180°.
50°110°
20°
20° + 110° + 50° = 180°
© M. Tallman
60° 60°
60°
Equilateral or Acute
60°
60°60°
Although there are many different types of triangles, the sum of their angles will always equal
180°.
60° + 60° + 60° = 180°
60°60°
60°
© M. Tallman
35°
55°
Right or Scalene
90°
55°
Although there are many different types of triangles, the sum of their angles will always equal
180°.
35° + 90° + 55° = 180°
90° 35°
90°35° 55°
© M. Tallman
70° 70°
40°
isosceles 70°
40°
70°
Although there are many different types of triangles, the sum of their angles will always equal
180°.
40° + 70° + 70° = 180°
70°40° 70°
© M. Tallman
120°
Find the missing angle. Then classify the triangle.
60° + 60° =120°
60° ?
60°
60°
180° - =60°
© M. Tallman
80°60° + 20° = 80°
60°
180° - = 100°
100°?
20°
Find the missing angle. Then classify the triangle
© M. Tallman
135°90° + 45° =135° 180° - =45°
45°
?45°
Find the missing angle. Then classify the triangle
© M. Tallman
110°65° + 45° =110°
70°
180° - = 70°
45°?
65°
Find the missing angle. Then classify the triangle
© M. Tallman
160°115°+ 45° =160°
45°
180° - = 20°
115°
?20°
Find the missing angle. Then classify the triangle
© M. Tallman
140°70° + 70° =140°
70°
180° - = 40°
40°?
70°
Find the missing angle. Then classify the triangle
© M. Tallman
150°90° + 60° =150° 180° - =30°
60°
?30°
Find the missing angle. Then classify the triangle
© M. Tallman
130°90° + 40° =130° 180° - =50°
40°
?50°
Find the missing angle. Then classify the triangle
© M. Tallman
130°110°+ 20° =130°
20°
180° - = 50°
110°
?50°
Find the missing angle. Then classify the triangle
© M. Tallman
155°
Find the missing angle. Then classify the triangle
25° +130°=155°
25° ?
130°
25°
180° - =25°
© M. Tallman
Isosceles TrianglesosCan’t remember what an isosceles triangle is?
Try using this little trick!
The “sos” in isosceles can stand for same-outcast-same.
sam
e
same
outcast
O
S S
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