
Solving Right Triangles Using Trigonometric Ratios
Presentation
•
Mathematics
•
8th - 12th Grade
•
Hard
Joseph Anderson
FREE Resource
7 Slides • 23 Questions
1
Finding Sides of Right Triangles using Trig Ratios
Ms Caesar
2
Multiple Choice
Cosine ratio represent
Opp/Hyp
Adj/Hyp
Opp/Adj
Adj/Opp
3
Multiple Choice
Adj/Opp
4
Multiple Choice
5
Multiple Choice
From the perspective of angle θ , which trig ratio would correctly compare the 2 sides identified with stars?
Sin
Cos
Tan
6
Multiple Choice
From the perspective of angle thetaθ , which trig ratio would correctly compare the 2 sides identified with stars?
Sin
Cos
Tan
7
Multiple Choice
If you are given the two sides that are not the hypotenuse, which trig function should you use?
sine
cosine
tangent
8
Multiple Choice
From the perspective of angle thetaθ , which trig ratio would correctly compare the 2 sides identified with stars?
Sin
Cos
Tan
9
Multiple Choice
Which equation is true?
sin (x) = 14/29
cos (x) = 14/29
tan (x) = 14/29
tan (x) = 29/14
10
Multiple Choice
Which equation is true?
sin (x) = 11/27
sin (x) = 27/11
cos (x) = 11/27
tan (x) = 11/27
11
Multiple Choice
Complete the statement: Sin X = ____
cos x
Cos Z
Tan X
Sin Z
12
Multiple Choice
Complete the statement: Cos Z = _____
Cos X
Sin X
Tan X
Tan Z
13
14
Multiple Choice
In ∆ABC, the complement of ∠B is ∠A. Which statement is always true?
tan∠A = tan∠B
sin∠A = sin∠B
cos∠A = tan∠B
sin∠A = cos∠B
15
Multiple Choice
16
Multiple Choice
17
Multiple Choice
18
Multiple Choice
19
Multiple Choice
20
Multiple Choice
21
22
Make sure your calculator is in degrees
Solving for a missing side length...examples to copy down on back of foldable
solve for x (numerator)
solve for x (denominator)
completed notes on next slide
23
24
Foldable Notes...write each formula on the right side of your foldable
sin
cos
tan
25
Multiple Choice
Find the missing side.
13.3
31.3
14.4
7.5
26
Multiple Choice
27
Multiple Choice
solve for x
28
Multiple Choice
solve for K
29
Multiple Choice
30
Finding Sides of Right Triangles using Trig Ratios
Ms Caesar
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