Grade 11 Trigonometry Test Challenge – Can You Pass?

This test on Trigonomtry for Grade 11 students. Fraction Challenge. Test your knowledge on Trigonometry
   How to answer these questions 
  •  Select either A, B C or D 
  •  A 3 seconds countdown will begin 
  •  Next question will be revealed.
QUESTION 1 OF 20
If sin θ = 3/5 and the hypotenuse is 10, find the opposite side.
4
5
6
7
If cos θ = 4/5 and the hypotenuse is 20, find the adjacent side.
14
15
16
18
If tan θ = 3/4 and adjacent side is 8 cm, find the opposite side.
4
5
6
7
Opposite = 5, Adjacent = 12. Find tan θ.
5/13
12/5
5/12
13/5
Opposite = 7, Hypotenuse = 25. Find sin θ.
7/25
24/25
7/24
25/7
A triangle has hypotenuse 13 cm and one side 5 cm. Find the other side.
10
11
12
13
If sin θ = 0.6 and hypotenuse = 15 cm, find the opposite side.
7
8
9
10
If cos θ = 0.8 and hypotenuse = 25 m, find the adjacent side.
18
19
20
21
If tan θ = 1 and adjacent = 6 m, find the opposite side.
5
6
7
8
A ladder makes a 60° angle with the ground and is 10 m long. Find the height reached.
7.5 m
8.66 m
9.66 m
10 m
If sin θ = 0.5, find θ.
30°
45°
60°
90°
If cos θ = 0.707, find θ.
30°
45°
60°
75°
If tan θ = 1.732, find θ.
30°
45°
60°
75°
Opposite = 6, Adjacent = 8. Find θ.
30°
36.9°
45°
53.1°
Opposite = 5, Hypotenuse = 13. Find θ.
20°
22.6°
25°
30°
A tree casts a 10 m shadow at 45°. Find its height.
8 m
9 m
10 m
11 m
A ramp is 12 m long at 30°. Find its height.
4 m
5 m
6 m
7 m
A building is 20 m tall and 20 m away. Find angle of elevation.
30°
45°
60°
90°
A 15 m wire makes 60° with ground. Find height reached.
10 m
11 m
12 m
13 m
From 12 m away, angle is 30°. Find tower height.
5.2 m
6.9 m
7.5 m
8.2 m

QUIZ DONE!

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Trigonometry is an essential topic for Grade 11 students because it helps them understand how angles and lengths are related in real-life situations. It is widely used in fields such as engineering, construction, navigation, and even everyday problem-solving like measuring heights and distances that cannot be measured directly. By learning trigonometric ratios such as sine, cosine, and tangent, students develop strong analytical and problem-solving skills, which are important for higher-level mathematics and science subjects.
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