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Supplemental #12 Similarity in Right Triangles (7/13/20) Due 7/16/20 @3pm

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Last updated 2 months ago
38 questions
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40
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Essential Question: What are the three main trigonometric relationships in a right triangle.


Learning Target: Students will be able to create the trigonometric functions: tangent, sine, and cosine, and apply them to solve real-world problems.



Show all work and use complete sentences for credit.

Question 1
1.

Describe in your own words what a ratio is and use the "show your work" canvas to provide an example.

Question 2
2.
Question 3
3.

According to the video, all trigonometric functions involve the ratio of the sides of ________ triangles.

Question 4
4.

According to the video, the longest side of a right triangle is called the ___________.

Question 5
5.

Question 6
6.

What is the ratio of sin A (express you answer as a fraction)

Question 7
7.

Question 8
8.

What is the ratio of cos A. (express you answer as a fraction)

Question 9
9.

Draggable itemarrow_right_altCorresponding Item
arrow_right_alt
arrow_right_alt
arrow_right_alt
Question 10
10.

Enter the ratio equivalent to tan(A).

Question 11
11.

Enter the ratio equivalent to cos(B).

Question 12
12.

Enter the ratio equivalent to sin(A).

Question 13
13.

Question 14
14.

Question 15
15.

Question 16
16.

Question 17
17.

What is the ratio for sine? (Use "opp", "hyp", and "adj".)

Question 18
18.

What is the ratio for cosine? (Use "opp", "hyp", and "adj".)

Question 19
19.

What is the ratio for tangent? (Use "opp", "hyp", and "adj".)

Question 20
20.

sin A = ? (fraction)

Question 21
21.

tanB = ? (fraction)

Question 22
22.

Question 23
23.

Question 24
24.

Question 25
25.

Question 26
26.

Question 27
27.

Question 28
28.

Draggable itemarrow_right_altCorresponding Item
arrow_right_alt
arrow_right_alt
arrow_right_alt
arrow_right_alt
Question 29
29.

Question 30
30.

Question 31
31.

Question 32
32.

Question 33
33.

Question 34
34.

Question 35
35.

What is the difference between sine and cosine?

Question 36
36.

Question 37
37.

Question 38
38.

Put the side lengths into the correct category based on their relationship to angle A

37
35
12
Hypotenuse
Opposite side to A
Adjacent side to A
Put the side lengths into the correct category based on their relationship to ∠C (angle C)

37
35
12
Hypotenuse
Opposite side to C
Adjacent side to C
Match the sides based on their relationship to ∠A (angle A)

12
opposite
13
adjacent
5
hypotenuse
Which pair of expressions are equal to 15/17?
sin A
cos C
sin C
cos A
tan C
tan A
Select two trigonometric functions that are equivalent to the ratio x/y.
sin B
sin A
cos B
cos A
tan B
tan C
In right triangle ABC with C is the right angle, sin B = 3/5 and cos B = 4/5, what is tan B?
3/5
3/4
5/3
4/3
What is the cos C?
Which trig ratio should you use to solve for theta?

sine
cosine
tangent
Which trig ratio should you use to solve for y?

tangent
cosine
sine
What two sides of a right triangle are compared when using sine?
Hypotenuse
Adjacent
Opposite
What two sides of a right triangle are compared when using cosine?
Adjacent
Opposite
Hypotenuse
What two sides of a right triangle are compared when using tangent?
Adjacent
Hypotenuse
Opposite
What is the tan J?

Match the trig function with the correct ratio of sides


cos A
tan C
tan A
sin A
Match the ratio of sides with the correct trig function. (Some numbers will be used more than once)

sin B
cos B
tan A
tan B
cos A
sin A
Match the ratio of sides (in fraction and decimal form) with the correct trig function. (Some numbers will be used more than once).



.5333
1.875
Item 1
.8824
.4706
Item 2
tan A
tan C
cos C
sin C
Match EVERY trig function with the correct ratio. (All trig functions will be matched)
cos 50
cos B
tan A
sin 50
cos A
tan 40
sin B
cos 40
tan B
Tan 50
sin A
sin 40
Which Trigonometry Function would you use to solve for x?
cos 59
tan 59
sin 59
Which Trigonometry Function would you use to solve for x?
sin 16
cos 16
tan 16
Which Trigonometry Function would you use to solve for x?
sin 22
tan 22
cos 22
Which trig ratios uses the hypotenuse and adjactent side?
Cosine
Sine
Tangent
In any right triangle ABC, where C is the right angle, the sine of B is the same as the cosine of A.
True
False
The opposite side of a triange is always the side across from the reference angle.
True
False