Analyze the equation to determine the features of the graph of each function. 5] y = 3 sin 2x - 4 amplitude: period: phase shift: vertical displacement: reflection: 8] y = 7 sec 4 (x+)-1 vertical stretch/shrink: phase shift: vertical displacement: reflection: period: 6] y = -4 cos- amplitude: phase shift: vertical displacement: reflection: cos=-x reflection: period: 9] y = 4 tan x + 6 vertical stretch/shrink: phase shift: vertical displacement: period: 7] y = 5 csc (x-1)+2 vertical stretch/shrink: phase shift: vertical displacement: reflection: 10] y = cot(-x) + 1 vertical stretch/shrink: phase shift: vertical displacement: reflection: period: period:
Analyze the equation to determine the features of the graph of each function. 5] y = 3 sin 2x - 4 amplitude: period: phase shift: vertical displacement: reflection: 8] y = 7 sec 4 (x+)-1 vertical stretch/shrink: phase shift: vertical displacement: reflection: period: 6] y = -4 cos- amplitude: phase shift: vertical displacement: reflection: cos=-x reflection: period: 9] y = 4 tan x + 6 vertical stretch/shrink: phase shift: vertical displacement: period: 7] y = 5 csc (x-1)+2 vertical stretch/shrink: phase shift: vertical displacement: reflection: 10] y = cot(-x) + 1 vertical stretch/shrink: phase shift: vertical displacement: reflection: period: period:
Trigonometry (11th Edition)
11th Edition
ISBN:9780134217437
Author:Margaret L. Lial, John Hornsby, David I. Schneider, Callie Daniels
Publisher:Margaret L. Lial, John Hornsby, David I. Schneider, Callie Daniels
Chapter1: Trigonometric Functions
Section: Chapter Questions
Problem 1RE:
1. Give the measures of the complement and the supplement of an angle measuring 35°.
Related questions
Question
I need answer for 5-10 all
![True or False
1]
Changing the period of a
sine function changes its
domain.
phase shift:
vertical displacement:
Analyze the equation to determine the features of the graph of each function.
5] y = 3 sin 2x - 4
amplitude:
period:
reflection:
8] y = 7 sec 4(x +)-1
vertical stretch/shrink:
phase shift:
vertical displacement:
reflection:
11]
12]
13]
14]
Fill in the blanks to complete the table.
15]
Function
sine
Practice Worksheet: Graphs of Trig Functions
3]
Changing the phase shift of
a tangent function changes
its domain.
16] cotangent
2]
Changing the vertical
displacement of a cosecant
function changes its range.
period:
5
Vertical
Stretch/Shrink
none
6] y = -4
amplitude:
phase shift:
vertical displacement:
reflection:
= -4 cos x
9] y = 4 tan
an²x+6
vertical stretch/shrink:
phase shift:
vertical displacement:
reflection:
4π
Period Phase Shift
2π
3
period:
T
3
3πt
none
right
period:
Vertical
Displacement
up 2
none
7]
4]
Changing the vertical stretch
of a cotangent function
changes its domain.
y = 5 csc (x-7)+
vertical stretch/shrink:
phase shift:
vertical displacement:
reflection:
+2
10] y ==cot(-x)+1
vertical stretch/shrink:
phase shift:
vertical displacement:
reflection:
Equation
period:
y =
period:
3π
y = 2 cos / (x + 3/77) +₁
+4
y = 15 tan =(x-)-10
1
=sec 6x
y = 5 csc (x + 7) +1](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F3f1313f5-cfda-4599-9ce0-f5a0f6a3abd6%2F4eda2cf7-db76-4716-b1e7-82130414e38d%2Frkiq8t_processed.jpeg&w=3840&q=75)
Transcribed Image Text:True or False
1]
Changing the period of a
sine function changes its
domain.
phase shift:
vertical displacement:
Analyze the equation to determine the features of the graph of each function.
5] y = 3 sin 2x - 4
amplitude:
period:
reflection:
8] y = 7 sec 4(x +)-1
vertical stretch/shrink:
phase shift:
vertical displacement:
reflection:
11]
12]
13]
14]
Fill in the blanks to complete the table.
15]
Function
sine
Practice Worksheet: Graphs of Trig Functions
3]
Changing the phase shift of
a tangent function changes
its domain.
16] cotangent
2]
Changing the vertical
displacement of a cosecant
function changes its range.
period:
5
Vertical
Stretch/Shrink
none
6] y = -4
amplitude:
phase shift:
vertical displacement:
reflection:
= -4 cos x
9] y = 4 tan
an²x+6
vertical stretch/shrink:
phase shift:
vertical displacement:
reflection:
4π
Period Phase Shift
2π
3
period:
T
3
3πt
none
right
period:
Vertical
Displacement
up 2
none
7]
4]
Changing the vertical stretch
of a cotangent function
changes its domain.
y = 5 csc (x-7)+
vertical stretch/shrink:
phase shift:
vertical displacement:
reflection:
+2
10] y ==cot(-x)+1
vertical stretch/shrink:
phase shift:
vertical displacement:
reflection:
Equation
period:
y =
period:
3π
y = 2 cos / (x + 3/77) +₁
+4
y = 15 tan =(x-)-10
1
=sec 6x
y = 5 csc (x + 7) +1
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