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Test Questions with Triangles - Page 2

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Grade 8 Pythagorean Theorem and Applications CCSS: 8.G.B.7
AB = 6
BC = 8
What is the length of AC?
Right Triangle ABC v1
  1. 16
  2. 3.8
  3. 10
  4. 5.3
Grade 4 Angles CCSS: 4.G.A.1
Which type of angle is ∠BAC in the triangle shown?
Right Triangle ABC v2
  1. right
  2. acute
  3. obtuse
  4. straight
Grade 8 Pythagorean Theorem and Applications CCSS: 8.G.B.7
Find the length of the hypotenuse of this triangle.
¯AB= 3 m
¯AC= 4 m
Right Triangle ABC v2
  1. 12 m
  2. 7 m
  3. 6 m
  4. 5 m
Grade 5 Triangles CCSS: 5.G.B.4
What kind of triangle is shown?
Scalene Triangle v3
  1. right
  2. equilateral
  3. isosceles
  4. scalene
Grade 11 Trigonometry CCSS: HSG-SRT.C.6
If AC is 15, AB is 17, and BC is 8, then find cos(B).
Right Triangle ABC v3
  1. 815
  2. 158
  3. 817
  4. 1517
Grade 5 Triangles CCSS: 5.G.B.4
Name the triangle.
Scalene Triangle v2
  1. equilateral triangle
  2. isosceles triangle
  3. scalene triangle
Grade 10 Similar and Congruent Figures
A triangle where ∠B=30° will be similar to a triangle where ∠C=60°.
Right Triangle ABC v1
  1. Always
  2. If the side lengths are the same
  3. If they are right triangles
  4. Never
Grade 3 Perimeter CCSS: 3.MD.D.8
What is the perimeter of the equilateral triangle if one side is 15 feet?
Equilateral Triangle v1
  1. 15 feet
  2. 30 feet
  3. 45 feet
  4. 75 feet
Grade 5 Triangles CCSS: 5.G.B.4
According to angle measure, what kind of triangle is this?
Obtuse Triangle ABC v2
  1. right triangle
  2. obtuse triangle
  3. acute triangle
Grade 5 Triangles CCSS: 5.G.B.4
What kind of triangle is shown?
Equilateral Triangle v1
  1. isosceles
  2. scalene
  3. equilateral
  4. obtuse
Grade 9 Triangles
m∠A = 23, m∠B = 57. Find m∠C.
Obtuse Triangle ABC v3
  1. 90
  2. 100
  3. 110
  4. 120
Grade 8 Triangles
In triangle ABC, angle A measures 84 degrees and angle C measures 48 degrees. What is the measurement of Angle B?
Acute Triangle ABC v2
  1. 48 degrees
  2. 180 degrees - 84 degrees
  3. 84 degrees
  4. 180 degrees - 48 degrees
Grade 8 Pythagorean Theorem and Applications CCSS: 8.G.B.7
AB = 12
AC = 8
What is the length of BC?
Right Triangle ABC v1
  1. 14.4
  2. 8.9
  3. 10.2
  4. 208
Grade 5 Triangles CCSS: 5.G.B.4
This is an example of a(n)                 triangle.
Equilateral Triangle v1
  1. right
  2. scalene
  3. equilateral
  4. isosceles
Grade 5 Triangles CCSS: 5.G.B.4
The triangle can best be described as
Right Triangle ABC v1
  1. an acute triangle.
  2. a right triangle.
  3. an obtuse triangle.
Grade 8 Pythagorean Theorem and Applications CCSS: 8.G.B.7
If BC = 61 and AB = 82, what is AC?
Right Triangle ABC v3
  1. 55
  2. 54
  3. 103
  4. 102
Grade 5 Triangles CCSS: 5.G.B.4
Name the triangle.
Isosceles Triangle v1
  1. equilateral triangle
  2. isosceles triangle
  3. scalene triangle
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