23) 4x + 3x'y = 5xy?

Q: a if y = In (sinh 50) and x = 7. cosh 40

A: We have given y and x and we have to find out dy/dx

Q: Integrate: ∫sec^(3)2xdx

A:

Q: 9-x² dydx. 2

A: x = 0 r cos θ = 0 θ = π2 x = 322 r cos θ = 322 r = 322 sec θ   y = x r sin θ = r cos θ θ =…

Q: (5) Evaluate the definite intergral [/³ (sec²x+3x)dx. /3

A:

Q: п/4 sec z dz

A: By using integration formula, we calculate the given integral.

Q: Express in exact form: In(x² + 1)dx

A:

Q: Solve by Chain Rule y = tan ( V3x² + In(5X*))

A:

Q: 1. Ye = cost- sec(at) %3D ans: =-2sin t - asec(at) tan(at)

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Q: 2 9) -sinh? -cosh -dz

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Q: Solve for Xi 31 In x =D 늦 (Inle t 21n2) %3D

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Q: Use Milne's method to obtain the value of y(0-3).

A:

Q: If UX = 6 and XY = 6 solve for UV. Round to the nearest %3D %3D hundredth. Y

A:

Q: Show that Costy+ Co5' (-x ) = TT.

A: To show that the given identity is true,

Q: 1/2 x3 dx 1- V3 - 15 15 2 16 Option 1 Option 2 1 15 V15 16 8. Option 3 UOption 4 IN

A:

Q: 1-E-, find x, y from エ+y 4. 3 3.

A: given two matrices are equal. that means, Both matrices have same order, and the corresponding…

Q: 5. y = ce10x + cze¬9x + Cze8x

A:

Q: 5. Compute Jo Jitvx 1 dx -2

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Q: Sec-S 2 1 TanOLO

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Q: If xy-In(3 sinh(3x)) , then x? y'-

A: Given,           xy=ln3sinh3x

Q: Obtain a differential equation associated with the primitive Ax^2+By^3=9

A: Differential equation is obtained by eliminating the constants A and B from the primitive equation.…

Q: 1-tanh² x sinh(2x) O cosh(2x) O sech(2x) O csch(2x) O Leave Question O |

A: To compute1+tanh2x1-tanh2x

Q: If UX = 5 and XY = 6 solve for UV. Round to the nearest %3D hundredth. U

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Q: sec Vn du in

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Q: [2 2 sinx cosx + 3cosx7 2 cosh 3 X 1 D²+ 4 D3 D³ -27

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Q: 4х, th dt Vhat is the

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Q: How do you integrate 25e^-x?

A:

Q: (7) Find if \.Y =ln12- Cosx) , 2- Y= %3D

A: Calculate dydx. 1. y=ln 2-cos x. Derivate with respect to x by applying chain rule: dydx=dydududx.…

Q: roo sin(2) Compute (4) dx. fo x(x²+4)

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Q: 3- - 플 플 sin²cyl y จน

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Q: uxiliary equation of + by = 0 are re tion of the different

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Q: Compute ∫xsin(3x−2)dx.

A: Let the given

Q: (1-) ex, 4. S ex 2dx

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Q: 9. tan 4x sec24xdx d. cos 5xsin 5xdx e. x sin(3x² +1)dx f. [x* cos(2x' +1)dx

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Q: 57 ves y sinx and y=cosx from x=- to x=- 4 4

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Q: Find 2 at the point (4,1,6) for -6x² + 7 ln xz + 4yz² – 2e? = 0 %3D

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Q: 3. In (cose) tane de

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Q: 4. You will need to use L'Hopitals Rule in this one Sxe-* dx

A: This is a improper integral problem

Q: 15. -- sin(2+ 2) dz

A: According to the given information, it is required to solve the give integral.

Q: The 32nd derivative of y = cos² 2r is O 26* cos 4x O -24 cos 2x O 24 sin 4x O 22 cos 2x

A:

Q: Express he equation n" = 4y in poar corinaes.

A: Given equation x2=4y

Q: Solve.  ln(sqaure root of z/xy)

A: We are given logarithm expression as

Q: evaluate the integral.

A:

Q: 4. Find derivatice y 4=In (x 3-4x²+1)

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Q: find the value in terme of x} Z in Boolkan

A: The given problem is to express the given boolean expression in terms of x and z. Given boolean…

Q: (a) Sizl=1 dz.

A: Here we use property of analytic function.

Q: The integration expression sin(3In(x)+ 4)cos(3ln(x) + 4)dx must be transformed into using suitable…

A:

Q: Differentiate y = rarctan(e") re arctan(e")+ re Option 2 Option 3 re arctan(e") - Option 4 None of…

A:

Q: Determine which differential equation is linear:* (tan 2x)(")+(x-23)(»")' = In.x

A: A differential equation is linear only if it satisfies the conditions below. The degree of the…

Q: In( cosh(3x) - sinh(3x) )=

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.