

11.4 Review for Graphing Sine and Cosine
Presentation
•
Mathematics
•
9th - 12th Grade
•
Practice Problem
•
Easy
Blake Jensen
Used 4+ times
FREE Resource
10 Slides • 6 Questions
1
By Blake Jensen
2
Match
Match each trig function with their ratio
sin
cos
tan
csc
sec
o/h
a/h
o/a
h/o
h/a
o/h
a/h
o/a
h/o
h/a
3
Match
Match each trig function with their reciprocal
sin
cos
tan
csc
sec
cot
csc
sec
cot
4
Match
Match the correct trig functions to their corresponding part
sine
cosine
tan
y
x
y/x
y
x
y/x
5
Conversion
Reference angles are useful for creating a triangle with 90o.
The next slide will help with a chart that will help you find any reference angle.
Reference angle
6
Math Response
What is 47π in degrees?
7
Dont forget that θ just means angle.
Each quadrant is split into 90o sections.
Any reference angle < 90o
Understanding quadrants
8
Match
Match each quadrant with their angles of rotation range.
Quadrant 1
Quadrant 2
Quadrant 3
Quadrant 4
0-90
90-180
180-270
270-360
0-90
90-180
180-270
270-360
9
Reference angle charts
10
Math Response
What is the reference angle for 315o
11
The unit circle is a quick guide that helps you find values of rotational angles.
It's a master list of radian and degree measures for special right triangles
Unit Circle
12
Both triangles have a special side ratio, which is why they are often used.
45, 45, 90
Just remember that the smallest side is opposite of the 30 degree angle.
30, 60, 90
13
Sine is the y value of the arm as it rotates.
Since it starts at a height of 0, Sine starts at the midline
Sine = y
Remember that cosine corresponds to the x value.
It's starts at 1, which is the amplitude
Cosine = x
14
15
16
asin(bx) + c
a = amplitude change
b = period change
c = midline change
acos(bx) + c
By Blake Jensen
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