State the amplitude of y = -3 cos(4x) +6 1. 6 2. -3 3. 3

Q: Evaluate lo' et cos dx

A:

Q: TT cos 3x. cos 4x dx

A:

Q: 18 If csc(x) (in Quadrant-I), find 7 = s(2x)% = COS %3D

A: We have to find the value of cos2x.

Q: cos s can take values greater than or equal to 1

A:

Q: Soa cos vax dx

A:

Q: What is the amplitude of y= 4 sin 3x? 1 4

A: We can find the amplitude as below

Q: Evaluate fea cos(2x) dx

A: We have to above integration

Q: 12. cos Vx dx

A: According to the bartleby guidelines I have to solve only first one in order to get the solution of…

Q: 280. y = cos-1(Vx)

A:

Q: Use the substitution rule and show all the steps to evaluate: 1 dx 1+ sin x – cos x

A: ∫π3π2 11+sinx-cosx dx Apply u substitution u=tanx2 find derivative of u with respect to x…

Q: 9) |x² cos(5x? )dx

A:

Q: Evaluate √x² cos (2³) de dx

A: The given integral is: I=∫x2cosx3dx    ...1   As we know the common integral. ∫cosxdx=sinx+C And…

Q: Cosx=0.42

A:

Q: Find the amplitude and midline. y = 10- sin t 10

A: Given  y = 10 -sint10  We have to find the midline and amplitude of  y = 10 -sint10

Q: Find y'. Given: y = -cos(4x)tan(4x)

A: Solving the problem by finding the derivative of the function.

Q: Identify the following for y = 3 + 5 sin (πx − π).   amplitude    period    phase shift…

A: y=Asin(bx+c)+D ; where 'A' is ampltitude , c -phase shift and D-vertical shift.Period =2πb

Q: Use the method of substitution to evaluate | 2x cos x? dx.

A:

Q: Evaluate fe.cos 2x dx

A: ∫e3x cos2x dx

Q: Write the equation of the line tangent to the graph of r = 5 cos (40) when 0

A:

Q: cos8x 8.S -dx sin4x os³tdt dt 9. Ste 1-sint

A: Given the integral

Q: х cos(5x) dx —

A:

Q: Differentiate: y = cos(5 e* ) e11 COS

A: Ans is. option a)

Q: Identify the following for y = 3 + 5 sin (πx − π). Amplitude = Period =…

A: The standard form of sinusoidal function is: y=asin2πTx-b+c Where, a = amplitude T=time period…

Q: Eliminate the parameter: x = cos3 t and y = sin3 t.

A: Given: x=cos3t                                               ..1y=sin3t…

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

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

Q: Evaluate Se* cos(2x) dx

A:

Q: dx 7. = cosx cos² t dt

A: 7). To solve the differential equation: dxdt=cosx cos2t Solution: Re-arranging the given…

Q: As theta increases from 0 0to 90 0, the value of cosec theta tends towards _________________________

A: We have to fill in the blanks: As θ increases from 0° to 90°, the value of cosec θ tends towards…

Q: Find ∫cos3 x dx.

A:

Q: snip

A: A periodic function is a function which function's value repeated in regular intervals of their's…

Q: Find the amplitude of y = 5 cos (2x - T). O -2 O 5 10

A: Given: y=5cos2x-π

Q: i?? cos(2t) dt csc(10t3)

A:

Q: Evaluate: ∫π cosx dx 0

A:

Q: cos (4x)dx

A:

Q: )S sin cos5 x dx

A: Solve the following integral

Q: I am needing help with the question in the attached image.

A: If y=acosbx Then,

Q: Example : Find S“ (cos ti + sin tj+ tk)dt

A: We can do integration w.r.t. dt

Q: Solve SS sinedx dy=

A:

Q: 8. Sedr cos 2x dx

A: Integration of e3x cos2x

Q: Determine the period and amplitude of each function. y = 3/2 cos x/2

A: we have to determine the period and amplitude of each group:

Q: Find the exact value for which 0 <t< 2n. V3 tan-(-) 3

A: Find the exact value for which 0≤t≤2π.     tan-1-33

Q: y = 8. sin ( 8x + Amplitude= 8 Period= 2pi/8 = pi/4 Phase Shift= -pi/16

A: Given that: y=8·sin8x+π2…

Q: Find the amplitude of y = 5 cos (2x - n). O 5 O -2 O 10 OO0

A: giveny= 5cos(2x-π)

Q: 10. cos (1/) dx

A: We have to evaluate the indefinte integral as shown below:

Q: S cos?x-ex

A:

Q: (금) TT X , find the For y = -2cos amplitude period

A:

Q: Find S(sin20cose + cos30)d0

A:

Q: What is d/dx sin x ?

A: To find the derivative of sinx (ie) To find ddxsinx

Q: Differentiate the following equation.  y=cos^-1(2x)

A:

Q: Se-3x cos(5x) dx

A: