

HPC Section 4.6 Sec & Csc Day 1
Presentation
•
Mathematics
•
9th - 12th Grade
•
Practice Problem
•
Easy
Standards-aligned
Shane Devlin
Used 11+ times
FREE Resource
19 Slides • 10 Questions
1
Day 1
Graphing Secant and Cosecant
2
3
Multiple Choice
When graphing y = csc x, what will the zeros of y = sin x become?
asymptotes
zeros
minimums
maximums
4
Multiple Choice
When graphing y = csc x, where will y = sinx and y = csc x touch?
(In other words, where are sin x and csc x equal?)
x=π⋅n
x=2π+π⋅n
x=2π⋅n
x=4π⋅n
5
The reason we spent so much time on sine and cosine is so that cosecant and secant would be easier.
Reciprocal functions
6
When graphing cosecant, graph sine first.
When graphing secant, graph cosine first.
It really is that simple.
Reciprocal functions
7
Multiple Choice
Reciprocal Function Graphs
cscx = sinx1
When sin x = 1, what is csc x = ?
1
0
undefined
-1
8
Multiple Choice
Reciprocal Function Graphs
secx = cosx1
When x = 2π what is sec x = ?
1
0
undefined
-1
9
Multiple Select
Reciprocal Function Graphs
Because
secx = cosx1 and tanx = cosxsinx
They are undefined at the same places where x = ?
π
2π
2π
23π
10
11
12
Fill in the Blanks
When graphing these reciprocal functions like sec x and csc x and for the ratio functions like tan x and cot x, each time the denominator equals zero (the function is undefined) there will be in a(n)
13
14
15
16
17
18
19
20
Multiple Choice
y = 2sin (x+4π)
What is the amplitude of the graph ?
2
π
4
None
21
Multiple Choice
y = 2sin (x+4π)
What is the period of the graph ?
2π
π
4π
4π
22
Multiple Choice
y = 2sin (x+4π)
What is the phase shift of the graph?
2π left
π left
4π left
4π left
23
24
25
26
Draw
Graph y = 2 sec21(x−π)+1
(Graph cosine first)
27
28
Page 311
#7, 8, 15, 17, 20, 23, - -> Graph 21 in your calculator just to see it.
Why does #21 look like that?
29
Day 1
Graphing Secant and Cosecant
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