y A 3 1 Period

Q: Find a possible formula for the sinusoidal graph given. The term 'sinusoidal' refers to either sine…

A:

Q: Write an equation for the function that is described below.  A sine curve with a period of 4π, an…

A: We have to write a  equation for sine function.

Q: Find the amplitude, the period, and the phase shift and sketch the graph of the equation.

A: y=-cos(3x+pi)-2

Q: Determine an equation for the sinusoidal function below. 3 1

A: From the given graph amplitude of the signal is A=2 Time Period T=7*pi-pi=6*pi y=0 axis is shifted…

Q: Determine which of the below is a possible phase shift of the following Sine graph. 2 A. 4 B. 1 C. 2…

A: The phase shift of a sine curve is how much the curve shifts from zero. If the phase shift is zero,…

Q: Find the amplitude, the period, and the phase shift and sketch the graph of the equation.

A: Given: y=-2sin(2x-π)+3Calculation: The given function is the sinusoidal function.…

Q: Find the amplitude, period, and phase shift of the function. y = cos amplitude 12 period 6x phase…

A: Consider the function y = cos ((π/6) – x).

Q: Write the equation for a cosine function with amplitude 8x, period 1, and phase shift - 2.

A: The cosine function has amplitude 8π, period 1 and phase shift -2

Q: Draw a graph of the following equation by hand and submit a picture: y = -3 cos[2(x – 30)] +1. Make…

A: Draw the graph of the given expression.  We are drawing this graph using the shifting, scaling…

Q: Write an equation for a sinusoidal graph with the following properties: 2 A = -3 period 3 phase…

A: The general equation of a sine graph is y = A sin(B(x - D)) + C

Q: Identify the period and the phase shift from the following trigonometric equation. y = -3 csc 4

A: The given equation is y=-3csc12x-π4-5. The standard equation of cosecant function is y=A cscBx-C+D.…

Q: Which of the following equations has amplitude = -2, period = 4, phase shift = - I? %3D y = -2cos8(x…

A:

Q: Find an exact equation of the sine wave that corresponds to the graph below 1 1.5 -1 -이15 0.5 1 1.5…

A: The general form of a sine wave is y=a sin(b(x-c))+d. Here, mid-line is x-axis, so, we have d=0.…

Q: State the value of k in the equation of a sinusoidal function, if it's period is 100. 18 5 36000 1…

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Q: The equation of a cosine function with an amplitude of 3, a period of 47, and a phase shift of to…

A: Given: The amplitude of the cosine function is 3, a period is 4π, and a phase shift of π2 to the…

Q: Find the amplitude, the period, and the phase shift and sketch the graph of the equation.

A: y=-2sin3x-π⇒y=-2sin3x-π3 Now comparing with y=asinbx-c, we get a=-2,  b=3  &  c=π3 Now amplitude…

Q: Write an equation for a sinusoidal graph with the following properties:

A: The general equation of sinusoidal equation is y=Asin(kx-ϕ) where Ais the amplitude ,C is the phase…

Q: b. y = 3sin (3x +) amplitude period C y Graph:

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Q: Graph the following trigonometric function: y = -2 cos -4 Calculate the period and phase shift?

A: The graph of the function: y=-2coscos12x-π+4

Q: The graph of y = A sec(Bx + C)+D is pictured right; find A, B, C, and D. Give the amplitude, period,…

A: Pictured below is the graph of y=AsecBx+C+D. We need to find the values of A,B,C and D.

Q: a) Write an equation for a sine function with an amplitude of 2, midline at y = 1 and a period of 2

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Q: 29. Give an equation for the sinusoidal function whose graph is shown below. 27 X

A: Solve the following

Q: Find the amplitude, the period, and the phase shift and sketch the graph of the equation.

A: Find the amplitude, the period, and the phase shift and sketch the graph of the equation.  Given…

Q: Graph by finding ue amplitude, the period, vertical translation, and any phase shift of the…

A: Since you have asked multiple question, we will solve the first question for you as per our guide…

Q: Determine the amplitude, period, any vertical translation, and any phase shift of the given graph. y…

A:

Q: What are the amplitude and the period of the graph represented by the equation y = -3 cos ? A.…

A:

Q: Find the amplitude, the period, and the phase shift and sketch the graph of the equation.

A: Given: The equation y=sin12x-π3.

Q: Find the amplitude, the period, and the phase shift and sketch the graph of the equation.

A: Given y=3 cos x+3π-2 Compare the equation with a cos(bx-c)+d to find the variables to find the…

Q: How do you find the period for the graph of y = A sin (Bx + C)?

A: We have to find period of the function: y=A sin Bx+C We know that if we have trigonometric function…

Q: Which graph shows two sinusoidal functions with the same period, but with different amplitudes? А.…

A:

Q: Find the amplitude, the period, and the phase shift and sketch the graph of the equation.

A: The general equation of a cosine function is of the form; y=Acos (bx+c) Where A is the magnitude of…

Q: 1. Write the equation of the graph in terms of sine. AAAA -1 -1.5n -15 0.5x 1.5m Answer: Amplitude…

A:

Q: Find the amplitude, the period, and the phase shift and sketch the graph of the equation.

A: Consider the given function as y=3cos3x-π

Q: Find the amplitude, the period, and the phase shift and sketch the graph of the equation.

A: For function of the form y=Acos(B(x+C))+D, the amplitude is A, the period is 2πB and the phase shift…

Q: Draw a graph of the following equation by hand and submit a picture: y = -3 cos[2(x – 30)] + 1. Make…

A: Given equation: y = -3cos (2(x-30))+1

Q: Find an equation for the sinusoidal graph that is shown below. The scale on the x-axis is and the…

A: We can solve the given problem using concept of graphical analysis.

Q: Find the equation for the following sinusoidal graph.

A:

Q: a) Graph of a sine function that would have a range (y € R | -3 ≤ y ≤ 7), given the period is 180°…

A: The detail of given sine function are as below. Range: y∈R, -3≤y≤7 Period: 180o Phase Shift: 22.5o

Q: Find the amplitude, the period, and the phase shift and sketch the graph of the equation.

A: To Determine: Find the amplitude, the period, and the phase shift and sketch the graph of the…

Q: QUESTION 15 For y = - 2cos find the amplitude 2 period

A: We know that: General equation of Cosine function is : y=a.cosbx-c+d . Given that: y=-2cosπ3x.…

Q: Write an equation of the form y=a sin bx or y=a cos bx to describe the graph below. Osino Ocos O=0

A: given y(0) =0 by graph let equation y = a sinbx and then proceed

Q: Find the amplitude, the period, and the phase shift and sketch the graph of the equation.

A: Given,           y=3cosπx+4π

Q: Find an equation of the form y = A sin Bx that produces the graph shown in the figure.

A: Given: The graph of the equation is: We have to write the given function of the form  y = A sin Bx…

Q: Find the amplitude, the period, any vertical translation, and any phase shift of the graph of y =…

A:

Q: Find the amplitude, the period, and the phase shift and sketch the graph of the equation.

A: comparing the above cosine curve with the general sine curve we getA=5B=13C=π2, taking 13 commonD=0

Q: Write the equation for a cosine function with amplitude π,period 1, and phase shift -2.

A: Amplitude =π period =1 phase shift =-2

Q: The graph shown below is one period of a function of the form y = a sin(k(x – b)). Determine the…

A: Find an equation for y ?       y = a*Sin(K(x-b)) where a = amplitude of wave           K(x-b) =…

Vertices Of An Ellipse

In the study of the conic section of the geometry, An ellipse is a plane curve surrounding two focal points, or foci where the set of all locus of points in the plane has their sum of the distances to the two foci is constant. On the ellipse curve, it is the intersection point of the main axis. In an ellipse graph, the center of the axis is the midpoint of the line segment connecting the foci. The major axis is the line section that runs through the ellipse's foci, while the minor axis runs through the middle and is perpendicular to the major axis.. The ellipse has two endpoints on the major axis which are known as the vertices (in plural), vertex in the singular. The equation of the major axis is 2a, the equation of the minor is 2b and the distance between the major axis and minor axis is 2c. The semi-major axis has a length of a and the semi-minor axis has a length of b. The ellipse's vertices are determined by the elliptical orbit's equation and graph.