

4.6 Day 1 - Graphing Secant and Cosecant
Presentation
•
Mathematics
•
11th - 12th Grade
•
Easy
Della Holmes
Used 4+ times
FREE Resource
3 Slides • 22 Questions
1
4.6 Day 1 - Graphing Secant and Cosecant
Learning Objectives
-Understand how asymptote equations are found for secant and cosecant by finding when the function in the denominator is equal to 0.
-Graph and write secant and cosecant equations and identify the period and asymptote equations.

2
Multiple Choice
Which parent functions include the point (0, 1)?
sine and cosecant
cosine and secant
cosine, secant, and tangent
sine, cosecant, and cotangent
3
Multiple Choice
4
Multiple Choice
Find the period of y=cos(3θ+π/2)
2π/3
6π
3π
4π/3
5
Multiple Choice
Find the amplitude of y=−5cos1/2θ+π
1
-5
1/2
5
6
Multiple Choice
7
Multiple Choice
The __________ represents the distance from the baseline of sine/cosine to the max and min of the curve.
Period
Frequency
Max/Min
Amplitude
8
Multiple Choice
What is the period of the equation shown?
2π
4π
π / 2
π
9
Multiple Choice
What is the reciprocal function of sec?
csc
cos
sin
tan
10
Multiple Choice
The reciprocal of sine is
cosine or cos
secant or sec
cosecant or csc
arcsin or sin−1
11
Multiple Choice
If sinθ=54 , then cscθ=
54
−54
−45
45
12
Review of Secant and Cosecant
13
Multiple Choice
What is the period of y = sec (6x)?
/ 2
/ 3
/ 6
14
Multiple Choice
What is the period formula?
P = 2 π / b
P = / 2b
P = / b
15
Multiple Choice
16
Multiple Select
Describe the transformations of y = - 6 csc ( 2x + π ) - 11
Select all that apply?
down 11
reflection over the x - axis
phase shift = π/2 to the right
period = pi
Vertical Stretch is 6
17
Multiple Choice
What is the period of
y= 4 csc (5x)
18
Multiple Choice
What is the period of y = csc (1/3x)
π
2
3
6
19
Vertical Asymptote Review
y = 1/(x-2) is graphed to the right. There is a V.A. at x = 2.
Why is there a vertical asymptote at x = 2?
We apply this to trigonometric equations on the following slides:
20
Open Ended
What is the equation for the vertical asymptote of y = csc (1/2x)?
21
Multiple Choice
Write an equation for a cosecant curve with vertical asymptotes at x = π / 3, 2 / 3, and
y = csc (x)
y = csc (3x)
y = csc (4x)
y = csc (6x)
22
Open Ended
(If in class) Graph y = csc (2x) and what are the asymptotes?
23
Multiple Choice
Which is the correct equation for the graph given
y = sec (x) + 1
y = sec (x) - 1
y = csc (x) + 1
y = csc (x) - 1
24
Open Ended
Find the x-intercepts and vertical asymptotes of y = 5 sec (1/6x)
25
Multiple Choice
Exit Ticket:
Write the first 3 vertical asymptotes of y = csc (x)
x = 0, π , 2
x = 0, / 2,
x = / 2, , 3 / 2
x = x = / 2, 3 / 2, 5 / 2
4.6 Day 1 - Graphing Secant and Cosecant
Learning Objectives
-Understand how asymptote equations are found for secant and cosecant by finding when the function in the denominator is equal to 0.
-Graph and write secant and cosecant equations and identify the period and asymptote equations.

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