Determine the period of the function: y -응 cos + 67 7 %3D COS 67 O 67 3/2 7/6 7/3

Q: Graph two periods of the given cosecant y = -2 csc πx or secant function.

A: Consider the given function y=-2cscπx

Q: Find the period of f(x) = sec(1.13x-3.2).  Provide four decimal places.

A:

Q: Graph two full periods of the function f (x) = cos (6x) and state the amplitude and period.

A: The given function is f(x)=cos(6x)

Q: Determine the amplitude of the function y = 5 sin x. Also, choose its graph.

A:

Q: cosx t cost (a) f(x) = (b) у %3D 1+ sinx 1-t

A: Follow next step

Q: Graph the function y = |sin x|.

A: The function: y=sin x

Q: Show that the period of f(0) sec 0 is 27.

A: According our guideline i solve only first.For second answer please re upload the next question.

Q: Graph the function: Y=sin-(2x) – 2

A: Graph the function:     Y=sin-12x-π2

Q: Express cos°x as a function of multiple angles.

A: The function of multiple angles is given below,

Q: Determine the graph of the following function. y = 5 sin? ()

A: Given,           y = 5sin2x2

Q: Q, Graph the following function. what is the period of Runction? y=-Sin TX w/ 警

A:

Q: Use the method of adding y-coordinates to graph each function. f(x)= x + cos(2x)

A: Given f(x)=x+cos(2x) Lets break the fuction as x  and cos(2x) first we graph y=x by making a table x…

Q: Graph the function y =-2 cos(2x - p)

A: we have to graph  y =-2 cos(2x - p)

Q: Use a vertical shift to graph one period of the function y = sin 2x + 1.

A: We have to use a vertical shift to graph one period of the functiony = sin 2x + 1.

Q: sketch y=2cot(x+(pi)/(2)). Draw at least two periods.

A: The Graph of given function y=2cot(x+(pi)/(2) shown on board :

Q: calculate y" : y = tan(x2)

A:

Q: Graph the function. h(x) = 3 |sin(x)| y 2

A:

Q: find the the Y = tanx( =

A:

Q: . Graph the function y = - 2 cos(2x - π).

A: given,         y=-2cos2x-π

Q: Differentiate: y = 8 cos (16x*)

A: Here we  must know about the chain rule ddx(cos(x))= -sin(x) ddxxn= nxn-1

Q: Use a vertical shift to graph one period of the function y = sin x + 2.

A: Given: y=sinx+2 we know that graph of given function will be shift two units upward on y-axis in…

Q: Find the amplitude and period of the function. y = 4 cos amplitude

A: To find the amplitude and  period of the function, y=4cos(16x) To sketch the graph of the function.

Q: Graph two full periods of the given cosecant y = -2 csc πx or secant function.

A: Given- y=-2csc πx To draw- The graph above function for two full period.

Q: -1 Y = tan (cos z')

A:

Q: Fill in the blanks for the function y= -4 cos Period = Amplitude = y-intercept = (0,

A:

Q: Differentiate y= 7^(x)-3sin(arctan(5x))

A: Solution: The objective is to find the derivative of the given function

Q: y'+y tan x =

A:

Q: Graph the function: y = -2 cos

A:

Q: Find the period of the function y = 5 tan 2x

A: Given: y=5tan2x we know that period of tankx is πk similarly, period of given function will be π2

Q: Find the amplitude, period, and horizontal shift of the function. y = 3 cos 3x 4

A: Given the query is to find period , amplitude and horizontal shift.

Q: Find the difference quotient. f(x)=sin(x)

A:

Q: Differentiate the following function y sec(0) (0 tan(0))

A: The given function is,

Q: 38) y= cos (-3x³ + 5)?

A: We can differentiate the function as below

Q: Find the domain and range. In interval notation. y = 3 cos x

A:

Q: Calculate f'(1), where f(x) = arcsin(x 2)

A: given, fx=arcsin2x now differentiate given function f'x=21-4x2

Q: Calculate as ;(x sin y + e).

A: First partially differentiate with respect to 'y' three times and then partially differentiate with…

Q: Graph one period of the function.

A: Given that: The function is y = 2 tan x2 .

Q: Graph two periods of the given cotangent function y =(1/2)cot 2x.

A: The cotangent function is y=12cot2x

Q: Calculate y". y = tan(x2)

A: First of all, consider the formula for the chain rule and the given function y. Then assume u and v…

Q: HW/Draw the following functions: (1) y sinx +1

A: The given function is: y=sinx+1 The parent function will be: y=sinx So, the graph of y=sinx is:

Q: please differentiate the function provided in the images

A: Given that

Q: Graph two periods of the given cosecant y = 3 csc x or secant function.

A: Given y=3 cscx