Solve the equation 4cos2B – 4cos B = 3 given that 0 < B < 2r. Provide your answer below:

Q: $50 a copy.

A: answer is in next step

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A: f(x)=cos h-1(x)domain of the function is [1, ∞)for z=cos h-1x+yxz=cos h-11+yx1+yx ≥1yx≥0

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Q: o evaluate the fo

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A: Given problem:-

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Q: 3 b. Compute the integral S 6x 2 dx using a limit of Riemann sums. Use right endpoints as evaluation…

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A: To shift the index of the power series use the substitution n = R - 3

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Q: 3. (LO 4 & 5) Suppose we know that: § f(x)dx = 3.5 and g(x)dx = -2.1 Use this information to find:…

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Q: sin (2t + 1) - dt cos? (2t + 1) 31.

A: Use trigonometric substitution method for solving the integral.

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A: Please find all your answers in the conclusion.

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A: Here is the solution.

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A: Given problem:- (a)Find the general solution of the given differential equation. xdy/dx + 5y = x3 -…

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Q: dæ Evaluate: x/9x² +4 A) None of the above V9x² + 4 + 2 B f (x) = -2 ln +C %3D 3x © s(12) = -- In f…

A: I=∫dxx9x2+49x2+4=t9x  dx9x2+4=dtdx=9x2+49x dtI=∫19x2 duI=∫1u2-4 duI=∫1(u-2)(u+2)…

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A: We have to find the minimum value of f(10).

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Q: I only need C &amp; D. I've already done a &amp; b

A: c) From the table we get take points: -3, 4.333, -2, 5, -1, 6. We plug them in the exponential…

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Q: 4x2 +y d'y when = 2 and y = 1. 17 then evaluate %3D dx? (Answer accurate to two decimal places.)

A: This question can be solved using the concept of second order derivative.

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Q: . Determination of integrating factors: 2y(x+y+2)dx+(y² – x² –4x –1)dy = 0 %3D

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Q: Given f″(x)=−36sin(6x)f″(x)=−36sin⁡(6x) and f′(0)=−6f′(0)=−6 and f(0)=2f(0)=2. Find f(π/5)

A: f''(x)=-36 sin(6x)f'(x)=∫-36 sin(6x) dxf'(x)=-36 -cos(6x)6+Cf'(x)=6cos(6x)+Cf'(0)=-6-6=6 cos(0)…

Q: Integrate completely

A: Follow next step

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Q: +2

A: To evaluate the given integral.

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Q: Suppose FW = Ax+B, with F6)-r and F() - 8, pind F) interms of A,B,r,s

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Q: Find an eguation of the ellipse with Focilo,a) and (0,-2) and verticesco,3) and C6,-3).

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Q: Which of the following is the general solution to the differential equation

A: Integrating factor of the differential equation of the form dydx+P(x)y=Q(x) is given by,I.F=e∫P(x)dx