The solution in detail S tan- (x) dx

Q: We can find some of the solutions of sin x = 0.3 graphicall by graphing y = sin x and y = Use the…

A: We can find some of the solutions of sinx=0.3 graphically by graphing y=sinx and y=0.3.

Q: S sin? (x)cos(x)dx

A: Let the given integral be y - y = ∫sin2(x)cos(x)dxLett = sinxdtdx = cosxdt = cosxdxSubstituting…

Q: Find  d/dx (sin-12x)

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Q: sin x dx 4 3 Show that -

A: The integration can be written as;

Q: sin() dp cos (4)

A:

Q: 1-Solve the equation to find the value of x: tanhx = 0.5

A: we have to find the value of x,  we have,  tanhx=0.5

Q: Find all solutions to the equation 2 sin(rx – 4) = -v2.

A:

Q: 1- sin x -dx . Solve - I =

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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: evaluate the integral.

A:

Q: sin x dx.dy 0.

A:

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…

Q: solve d' - coS 37 dx

A:

Q: Example Solve the equation (1+x²)dy+(y-tan (x))dx=0.

A: Given differential equation is  1+x2dy+y-tan-1xdx=0 Simplify in the form of linear differential…

Q: x sin 4x2 dx

A: Integration is a process of finding the antiderivative of a function. There are basically two types…

Q: x sin 3x² dx

A: Our Aim is to integrate the following integral given below:-∫x sin (3x2) dx -(i)

Q: Solve for the exact solutions in the interval [0, 27). If the equation has no solutions, respond…

A:

Q: sin 2x - dx costx + cos?x

A: Given

Q: cos*x sin' xdx

A:

Q: cos-1(x) dx

A:

Q: x sin(2x2)dx

A: We have to find the integral.

Q: Solve the he y(x)-y(x) = x sin(x) : equation Other x sin(x) - cos( x sin(x)

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Q: Solve the equation for x .   tan -1 x =1

A:

Q: Solve the equation for the interval [0, 2n). 2 tan?x - 3 sec x = 0

A: Given, 2tan2x -3secx = 0  We have to solve the equation in the interval [0,2π).

Q: 1. [e-2x sin 2x dx

A: As per the instruction, we will be answering only the first one. For (1),      ∫…

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

A: (tan x + 1)(sin x - 1) = 0

Q: x*dx 1. - (16-x)

A: The solution of the problem is given in the next step.

Q: m) -dx 1+sin(2x)

A:

Q: - sin(x®) 9u e cos(3x)· du 9u? Inx5

A: Given- ∫lnx5sin(x6)cos(3x)e9u29u2du To evaluate the given integral.

Q: Solve the equation for the interval 2 tany-3 sec x=0

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Q: 1/2 6. dx, x = sin e VT

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Q: 2 sin (csc 2x) dx

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Q: 4e2x S sin(e²x) dx

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Q: tan-1x dx. 1 + x2 Use an appropriate substitution to solve

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Q: 33. — Зх e - 3x sin 5x dx

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

Q: dx e 2x+1

A:

Q: y = sinx sin2x

A: We will solve the problem.

Q: Solve the equation 3 sin x–cos x = csc x for 0<x <T .

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Q: /4 x tan (x²) dx =?

A: Since you have asked multiple questions in a single request, we would be answering only the first…

Q: S tan-1(bx) dx

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Q: TC In the equation y = sin-1 x, if =;, then y 1 %3D - х,

A: Given: y=sin-1x if x = 12, then  y=sin-112

Q: 2. cos x dx - 67

A:

Q: 50 6x sin dx e sec sec

A: The question seems to be wrong. I have made a few changes. The solution is as follows below:

Q: II Find the general solution to the equation Ut + xUx = sin t.

A:

Q: Solve (sin?3x)dy = dx

A: We have to solve the given expression    The given expression is   (sin2 3x) dy =dx

Q: Hanx sec" dx

A: As per Bartleby guideline,  only the first question has been answered. Please repost mentioning the…

Q: sin 2x dx 16 + cos? x

A:

Contingency Table

A contingency table can be defined as the visual representation of the relationship between two or more categorical variables that can be evaluated and registered. It is a categorical version of the scatterplot, which is used to investigate the linear relationship between two variables. A contingency table is indeed a type of frequency distribution table that displays two variables at the same time.

Binomial Distribution

Binomial is an algebraic expression of the sum or the difference of two terms. Before knowing about binomial distribution, we must know about the binomial theorem.