please please I need an answer ACTIVITY 1. SKETCH ME!A. Sketch the Graph of each function in the interval from 0 to 2n.Determine the amplitude, period, phase shift and vertical shiftcos1. у 32. y = sin 3x3. y = 2tanx4. y = secX5. y = cos (x-)6. Y = 2 sin 3x7. Y= 5 sin (x --) + 2 Examples1. Find the domain of the equation.a. Vx + 2- Vx = 2xb. sin3x = sin x +1c.tan x + cot x = sin xx+1d.x2-1+ cos x = CSC XSolution:a. As we observe in the equation it mut not have a negative number on theleft side since it has rational in the equation hence our domain for theequation, is all real numbers greater than 0 have the expression as:{x]x > 0}b. based on the function we can use the even and odd identity of thefunction and the power of the sin is odd, so it says it is continuous for allvalues of x. Hence the domain is all real numbers having the expression ofR

As no particular parts is asked , so I am solving the first three A) 1) Given y=12cos x Compare it…

Answered: A. Sketch the Graph of each function in…

A. Sketch the Graph of each function in the interval from 0 to 2m. Determine the amplitude, period, phase shift and vertical shift jcos 1. y = 2. y= sin 3x 3. у 3D 2taпх

Algebra & Trigonometry with Analytic Geometry

13th Edition

ISBN:9781133382119

Author:Swokowski

Publisher:Swokowski

Chapter6: The Trigonometric Functions

Section6.5: Trigonometric Graphs

Problem 24E

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Question

please please I need an answer

ACTIVITY 1. SKETCH ME!
A. Sketch the Graph of each function in the interval from 0 to 2n.
Determine the amplitude, period, phase shift and vertical shift
cos
1. у 3
2. y = sin 3x
3. y = 2tanx
4. y = secX
5. y = cos (x-)
6. Y = 2 sin 3x
7. Y= 5 sin (x --) + 2

Examples
1. Find the domain of the equation.
a. Vx + 2- Vx = 2x
b. sin3x = sin x +1
c.tan x + cot x = sin x
x+1
d.
x2-1
+ cos x = CSC X
Solution:
a. As we observe in the equation it mut not have a negative number on the
left side since it has rational in the equation hence our domain for the
equation, is all real numbers greater than 0 have the expression as:
{x]x > 0}
b. based on the function we can use the even and odd identity of the
function and the power of the sin is odd, so it says it is continuous for all
values of x. Hence the domain is all real numbers having the expression of
R

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