(a) Solve e = 5-12i. (b) Solve sinz = 10. (c) Express Ln(5-12i) in rectangular form.

Q: solve each equation on the interval 0<=0 <2pi

A: Given: cos θ=-sin-θ To Find:  To solve the given equation on the interval 0≤θ<2π

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A: Simplify by substituting the values:

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Q: 30. Solve using trigonometric substitution S - (1+x² dx

A: Here I am attaching image so that you understand each and every step.

Q: Í sinh(1 - 4x) dx Answer:

A: In this question we have to find the Integration.

Q: evaluate the integral.

A:

Q: how do i solve this? arctan(5-6i)

A: Arctan(5-6i) means argument of 5-6i. The argument of any complex number z=x+iy  is  θ=tan-1y/x.…

Q: Solve the equation: sin x tan x = sin x, 0 ≤ x <2π.

A: Solve the equation:  sinx ·tanx =sinx, 0≤x ≤2π sinx·tanx =sinx Subtract sin(x) from both sides…

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A: Answer

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A: We will use the exponent property of logarithm. with a=e and b=x

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Q: Solve the equation sin2 x - sin x - 1 = 0. correct to four decimal places, 0 ≤ x < 2π.

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Q: 3) Solve the equation sin(x) = ln(x) x1 = f(x) = f'(x) = X≈

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Q: Solve for real x, the equation sinh 2x - 2 cosh 2x + 2 = 0

A: Question - 8(a) Given equation, sinh2x-2cosh2x+2=0 Used formulas: sinhx=ex-e-x2coshx=ex+e-x2

Q: Sinh exp 2

A:

Q: Solve the equation sin x = -0.2315 correct to four decimal places, 0 ≤ x < 2π.

A: Solve the equation sin x = -0.2315 correct to four decimal places.

Q: Solve the equation: 4 sin2 x - 1 = 0, 0 ≤ x < 2π.

A: Given that: The equation is 4 sin 2 x - 1 = 0 , 0 ≤ x < 2π .

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A: We have to find the value of        sinh2(z/2)

Q: Solve the equation. 2 sin 0 - sin 0 – 1 = 0 What is the solution in the interval 0s0< 2n?

A:

Q: [sinh(x)(x² + 7*)] dx a.

A: As per our guidelines we are supposed to answer only one question i.e. the first question. For the…

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A: Given I=∫3+cos(log4x)x sin2(log4x)dx Let assume log4x=t ⇒1x ln 4dx=dt⇒dxx=ln 4 dt

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A: Given data: The given integral is I=∫tan-1xx2dx. The given integral can be evaluated by integration…

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A: (A)

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A: Here we can find the derivative as below with respect to x

Q: -1 Cosh-1 5x sinh 4x.

A:

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A: The given equation is 3x2y+6y2x=-2.

Q: Solve ²₂(x + 1)(x + 2)²(x² − 1)dx with and without the even-odd theorems (show both solutions).

A:

Q: Solve the equation 2 sin3 x - sin2 x - 2 sin x + 1 = 0 on the interval [0, 2π).

A: Solve the equation 2 sin3 x - sin2 x - 2 sin x + 1 = 0 on the interval [0, 2π).

Q: 14. Solve tan 0 =-0.911, where 0 <0<360°. (Answer in two decimal places.)

A: As per the company guidelines we can solve first question. I hope that the given solution will help…

Q: Solve. Soc 3 cos (5xx)dx

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A: Given,  ∫e2x sin(5x) dx

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Q: Solve the equation sin (40) + sin (60) = 0 on the interval 0<0<2x.

A: Given, sin4θ+sin6θ=0

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A: To evaluate the given definite integral.

Q: How do you simplify eiπ?

A: To find the value of eiπ   Formula:   By Euler's formula: eix = cos x +i sin x

Q: Solve the equation: 0 = sinh(2x) + 0.5 e-2x – 10

A: We have to use  sinhx=ex-e-x2