xyz dx dz dy Jy/5 xyz dy dz dx xyz dz dx dy y/5 xyz dz dy dx Evaluate one of the triple integrals. xyz dV =

Q: Evaluate the double integral : (y – 10x) dx | dy

A: we will integrate first inside the bracket with respect to x taking y as constant and then we will…

Q: Evaluate the integrals

A:

Q: From (1) (Y + x*y +2x2) dx +(x + 4×y" + ® y³) dy = 0 - ydx + xydx + 2x²dx + xdy + 4xy"dy +oyy =(Y.dx…

A: We will find out the required solution.

Q: Evaluate the triple iterated integral. 2/2 xyz dx dy dz 0/ -1

A:

Q: Evaluate the triple iterated integral. xyz³ dx dy dz

A: ∫02∫02∫-14xyz3dxdydz=∫02∫02x2yz32x=-1x=4dydz…

Q: Evaluate the iterated integral. 5 4 (3x + 5y) dx dy 5 4 (3х + 5у) dx dy %3 i

A:

Q: Evaluate the iterated integral. (9x – 7y) dy dx 8 (9x – 7y) dy dx = -

A: We can evaluate the given integral by using the following formula

Q: DE with Integrable Combination (y³ + xy + 1)dx + (x² + xy² + 2y)dy = 0.

A: We will find out the required solution.

Q: Evaluate the improper iterated integral. x2 dy dx 1 + y?

A: The solution is given in the next step.

Q: DE with Integrable Combination (v + xy + 1)dx + (x² + xy² + 2y)dy= 0.

A: We will find out the required solution.

Q: 19. S elnx²dx 20. S y²e²y dy ,2y

A:

Q: 23) Evaluate triple integral S dz dy dx. x-y

A: Given integral is ∫02∫x22∫x-yx+ydzdydx

Q: w dw 16. S w +5 dy 17. S 25 - у2 18. S(2x) (x – 1)* dx

A: According to our company's guidelines I can only answer first three subparts of the question since…

Q: Evaluate the iterated integral. 2y (2 + 4x² + 8y²) dx dy 0 Jy

A: To evaluate:∫02∫y2y2+4x2+8y2dxdy

Q: Evaluate double integral.

A: ∫14∫0x x+y dy dx Evaluate the double integral.

Q: Evaluate the double integral: 2 So de dy. Sola 0 Jy¹/3 Y x7 +1 (Hint: Change the order of…

A: Application of integration

Q: Evaluate the iterated integral. IL(1lx – 49)dy dx (11x – 4y) dy dx = i

A:

Q: Evaluate the iterated integral. (xy) dy dx 0. 4 (xy) dy dx =

A: I have stated the used formula in the solution

Q: Evaluate the iterated integral. •2Vx + 1 (xy + 7)dy dx 2vx

A:

Q: If we change the order of integration, the e 1 integral xy sin(xy) dy dx 1 In x becomes: Select one:…

A: Given integral is ∫1e∫ln x1xysin(xy)dydx

Q: Find the complete integral of 1 dz z dx 1 dz z dx2 1 dz = x1 X2 X3. z dxz %3D

A: Given 1z∂z∂x11z∂z∂x21z∂z∂x3=x1x2x3. Find the complete integral using the Jacobi method.

Q: 2. DE with Integrable Combination ( + xy + 1)dx + (x² + xy² + 2y)dy = 0.

A:

Q: Q3) Evaluate triple integral , S S2(x² – y²)dz dy dx .

A:

Q: @ Evaluate the integrals Jsx+y+2, dz dy dx-

A: Note:-   as per our guidelines we are supposed to answer only one question. Kindly repost other…

Q: Calculate the iterated integral. 2 (6 7e* + 3y dx dy

A: From the given problem: I=∫02∫067ex+3ydxdy So, we can also write as: I=∫02∫067ex·e3ydxdy

Q: Evaluate the iterated integral. (3x + 4y3) dx dy

A:

Q: Evaluate the double integral : (y – 8x) dæ| dy

A:

Q: Evaluate the double integral : (y° – 10x) dx| dy

A:

Q: 3. Supply the missing integrand and limits of integration. ry/2 6x²y dædy •5 (a) dy cx/2 (b) [ "…

A: As we know that; The Power rule: ∫xndx=xn+1n+1+C ; n≠-1 And ∫a·fxdx=a·∫fxdx  ; 'a' is constant (a).…

Q: Evaluate triple integral ſ´, S,2 ¯* dz dx dy .

A: We can solve this as follows:

Q: Evaluate the double integral. y dy dx

A:

Q: Evaluate the double integral : 2 e2y+z dy dx

A: From the given problem;   I=∫06∫0x2e2y+xdydx .....1   Let,    I1=∫0x2e2y+xdy .....(2) Substitute;…

Q: Evaluate the triple iterated integral. xyz dx dy dz 0/

A:

Q: Evaluate the iterated integral. •π/2 [y/6 [5/y } 0 sin y dz dx dy

A:

Q: Evaluate the iterated integral. 3ze dy dx dz 1

A: We have to find the value from the given condition

Q: Find the complete integral of 1 dz 1 dz 1 dz z dxz Ixe z z dx2 = x1 X2 X3.

A:

Q: Evaluate the double integral. (x - y) dy dx (x + y)3

A: To compute the double integral, ∬f(x,y)dydx, first integrate the function with respect y, while…

Q: 2. DE with Integrable Combination (13 + xy + 1)dx + (xr² + xy² + 2y)dy = 0.

A: Answer is mentioned below

Q: Evaluate the double integral: 8 So Son 27 4+1 de dy. dx 1/3 Hint: Change the order of integration to…

A:

Q: show y=3x+cos3x is a particular integral to d^2y/dx^2 + 3dy/dx +2y = 6x-7cos3x-9sin3x+9

A: To show: y(x)=3x+cos3x is a particular integral to d2ydx2+3dydx+2y=6x-7cos3x-9sin3x+9.

Q: Evaluate the integral; 11 dy dx 1+ 3y3 0 vx

A: Change the order of integration

Q: xyz dy dz dx -8 -V 64 – x2 xyz dz dy dx 64 x2 -8 Evaluate one of the triple integrals. xyz dV =

A:

Q: ]] x² + y² 1+ y² dx dy

A: We have to evaluate the integral ∬x2+y21+y2dxdy, Where D:0≤x≤y≤1 Here, limit of x is 0≤x≤y And limit…

Q: If the order of integration is reversed for the double integral 2 e*+y dydx, the integral will…

A: ∫-11∫x21ex+ydydxTo reverse the order

Q: Evaluate the iterated integral. /2 y/6 3/y sin y dz dx dy

A:

Q: S dx dy dz 1 Evaluate the triple integral 1 xyz

A: Given that, the integral ∫1e∫1e2∫1e3 1xyz dx dy dz To evaluate this triple integral

Q: 4. Evaluate the double integral: LL y x² +1 (Hint: Change the order of integration to dy dx.) dx dy.

A:

Q: Evaluate the iterated integral. 4 (3x + y) dx dy 0. 4 (Зх + у) dx dy

A: Given: I=∫06∫04(3x+y)dxdy

Q: Evaluate the iterated integral. 5 2 y dy dx 10 Vx+y 5 2

A: Given, I=∫15∫02 yx+y2dy dx To Evaluate I.

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.