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

Q: Determine the period of the sinusoidal function y = 0. 75 cos 7x – 0. 5.

A:

Q: 2. = COS X- 4. Amplitude= de%3D Equation of mid-line: ent Length of period: Phase Shift:

A: Given:- g(x) = cos(2(x-π/4)) To find  Amplitude Equation of midline  length of period phase shift

Q: y = 2 sin period amplitude

A: given y=2sin(32x)for y=Asin(Bx+C)+Dperiod=periodicity of sinxB....(1)here A=2B=32C=0D=0

Q: х cos 2x dx

A: First apply u-substitution, u=2x. Thus integration becomes,

Q: 12. y = −3 cos (0 + 1) − 2 Amplitude: Period: Phase Shift: Midline:

A:

Q: 7)S sin2xcos* x dx

A:

Q: 3) If the velocity of a particle moving along a line is given by v(t) = cos = COS 2t), which…

A: We have to find the position expression from the velocity function.         According to our…

Q: y3극 cos(10xx) 7 을 cos(10x) period amplitude

A: Given,          y=-47cos10πx

Q: Find the amplitude and period of the function. y = −4 sin(6x) amplitude        period

A: To Determine: Find the amplitude and period of the function.…

Q: Half the distance between the maximum and minimum y-values of a sine or cosine wave is known as its…

A:

Q: me 4) Periodic: Yes / No Midline: Period: 2x Amplitude:

A:

Q: Find the amplitude and period of the function. y = -sin(3x) amplitude period

A: Given f(x) = -sin(3x) Since for f(x) = asin(bx) , the amplitude is  |a| and the period is 2π/b

Q: Find the period and amplitude of the function. 2n y=-4 sin x- 3 Give the exact values, not decimal…

A: If y=AsinBx is a function then its amplitude is A and its period is 2πB.   The given function is…

Q: f(x)%3D-2 sinx+2 Amplitude D %3D Equation of mid-line: Length of period: Phase Shift:

A:

Q: # 4: Given: y = 4 sin(-2rx +7) Find the Period: Amplitude: Phase Shift: Vertical shift:

A: Given,

Q: Differentiate y=(1-cosx)/sin2x

A:

Q: 4) Given y = 3 sin 2x, Find the Amplitude Interval and Period (x/2. 0) (0. 0) Amplitude interval…

A:

Q: 3 ſ dx – S sin²5xdx

A:

Q: Evaluate the inclepinite infegral Cos 3X +3 dx Sin 3x

A:

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: 1. S sina de cos²x

A:

Q: 12, S a cos Vx dx COS

A:

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

A: Given the integral

Q: cos³tdt dt 1-sint

A:

Q: х cos(5x) dx —

A:

Q: Find fe2" sin(2x)dx

A:

Q: For y = - 2 sin 4x its amplitude is its period is its horizontal shift is Enter exact values.

A:

Q: rea of the region between the sine curve

A: Here we have to find the area of the region bounded by the sine curve and the x-axis from π2 to 2π.…

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: 5. y = -2 cos x - - Amplitude: Phase Shift: Period:

A:

Q: S sin-1 3x dx

A:

Q: Find phase shift sin ((1)/(4)x+(\pi )/(3))

A:

Q: 12) Given y = 2 sin2x Period = b 3D Period = 1-- -1- -2

A: Solution: Give y=2sin2x Now use the form [a sin(bx-c)+d] That implise a=2 and b=2   Period =…

Q: -dx 1 – sin(0)

A: To evaluate the integral.

Q: 8) Find the slope of the curve y = Sin³0 and x = Cos³0 _when 0 =

A: Given y=sin^2(theta), x=cos^3(theta)

Q: 6. S cos32x sin*2xdx

A:

Q: ²e²¹ sin(3x) dx, n=8

A:

Q: 8. Sedr cos 2x dx

A: Integration of e3x cos2x

Q: Jntegrate 0 sin3x Cos?x dx

A: “Since you have asked multiple questions, we will solve the first question for you. If you want any…

Q: For y = – 5 sin ( 4x - its amplitude is its period is its horizontal shift is Enter exact values.

A:

Q: The velocity of a particle moving along a line is ;2 – 2t sin(r2) meters per second. Then, the net…

A:

Q: Evaluate the intergrals. ∫ ex sin2x dx   show the complete solution. step by step

A: There are exponential function and trigonometric functions in the product in the given integrand.…

Q: ∫cos^4 2x dx

A: Please see the answer in step 2

Q: # 2: Given: y = - sin ( x + 3 Find the Period: Amplitude: Phase Shift: Vertical shift:

A:

Q: [cos 3x cos 4x dx

A:

Q: Eoaluate dx, Hence find the value of sin dx.

A:

Q: (1) S cos(7x + 5)dx

A: We need to integrate the given terms.  For this we will use substitution method.

Q: S sin32x dx

A: To evaluate the integral: ∫sin32xdx Solution: Rewriting the given integrand. ∫sin32xdx=∫sin22x…