

trigonometric identities
Presentation
•
Mathematics
•
8th - 10th Grade
•
Medium
Standards-aligned
Lanrael Duncan
Used 8+ times
FREE Resource
7 Slides • 10 Questions
1
Intro to Trigonometry: Tangent, Cosine, and Sine
2
Opposite, Adjacent, and Hypotenuse
In order to use any trigonometric identity, you must first understand how to find the opposite side, adjacent side, or hypotenuse for any given angle.
3
Side AB is opposite of the right angle. Whichever side is opposite of the right angle is always the Hypotenuse.
Angle A is adjacent to side AC and opposite to side BC
Angle B is adjacent to side BC and opposite to side AC
Angle C doesn't count for trig identities
Consider the following...
4
Multiple Choice
Which side is adjacent to <A?
x
y
z
5
Multiple Choice
Which side is opposite to <A?
x
y
z
6
Multiple Choice
Which side is adjacent to <B?
x
y
z
7
Multiple Choice
Which side is the hypotenuse?
x
y
z
8
Soak your toes!
I mean...
SOH-CAH-TOA
^remember that instead of constantly referring back to the formula charts!
tan(gent), cos(ine), sin(e)
9
The Tangent ratio for either of the non-right angles in a right triangle is the length of the opposite side divided by the length of the adjacent side.
The Tangent Formula
10
Multiple Choice
The Tangent of angle A is ____.
43
34
54
53
11
Multiple Choice
Tan(B)=
43
34
54
53
12
The Cosine ratio for either of the non-right angles in a right triangle is the length of the adjacent side divided by the length of the hypotenuse.
The Cosine Formula
13
Multiple Choice
The Cosine of angle A is ____.
43
34
54
53
14
Multiple Choice
Cos(B)=
43
34
54
53
15
The Sine ratio for either of the non-right angles in a right triangle is the length of the opposite side divided by the length of the hypotenuse.
The Sine Formula
16
Multiple Choice
The Sine of angle A is ____.
43
34
54
53
17
Multiple Choice
Sin(B)=
43
34
54
53
Intro to Trigonometry: Tangent, Cosine, and Sine
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