Find the solution of the equation Cos y which tends to zero as x 0o and has the value cos y when x=0.

Q: Find  the slope of the curve y=cos((pi tanx)/6) at the point where x=pi/2.

A: given,  y=cos(pi tanx)6  at x=π2

Q: Find  when y = sin x.

A: Consider the following equation:

Q: Classify and Solve dy cos x +y sinx = cosx dx

A:

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

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

Q: find the phase shift of the function: y = -2 sin [x - (pi/4)]

A:

Q: find the largest and smallest value of the function y = 3-sin3x

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Q: Solve (cosx)dy = (sinx)dx

A: The objective is to solve the expression cosxdy=sinxdx

Q: y = (cos x)* 4. Differentiate the function

A: Given :  The function  y = ( cos x ) x    To find :  The derivative of   y = ( cos x ) x

Q: Find the equation of the graph given below. Notice that the cosine function is used in the answer…

A: Given that the following graph is                        .

Q: y = x tan(x+C) eliminate the arbitrary constant

A:

Q: Find of the equation y = cosx(1+ cscx). dx

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Q: dx = 3 cos° x/2sinx

A:

Q: y = cos(x),

A: Given data:     The given function is: y=cos(x).       (a) The cosine function is an even function…

Q: y = cos(-4x)

A:

Q: the range of y=/cos 2x is

A:

Q: The range of this Y= 2 cos (3x) Is?

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Q: 1/ Determine the amplitude, period, phase shift, equation of axis, domain, and range of the function…

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