find the Doman (De) and The funcdia y= 2-

Q: Find for y = x. -

A:

Q: For the hyperbolic PDE u, +bu, =0 a) Find the finite difference equation, using forward for u, and…

A: Given: The given hyperbolic PDE  ux + buy = 0 a) To find the finite difference equation, by using…

Q: Find y': y=- Vx* + 4

A:

Q: Find the arclength of y = 4x³/2 on 1 < x < 3

A:

Q: That is, T'(1) = %3D

A: Given, a recurrence relation T(n) corresponds to the natural numbers, but that "skips" multiples of…

Q: Find the values of x and y. Show all work.

A: Given that:

Q: Čonvert the following equation into standard form. 7x y = - - 3 %3D 2 [?]x+ [ ]y = [ ]

A: The given equation is y=-7x2-3

Q: Find the points on the curve x^2y = 2 nearest the origin.

A:

Q: Differentiatethefunctionandsimplifyyouranswerasmuchaspossible.Donotforget to show all steps Vã +6 y…

A:

Q: Sketch the graph of the cylinder x (y – 2)² in R³. %3D

A: Solution:   First of all x-y projection of this 3d graph is

Q: By Lagrange's formula, prove that y =y3-0-3(ys-y- 3) + 0-2 (y_ 3 -y_5).

A:

Q: Find the equations of the traces in the coordinate planes and sketch them z = x2 +9y2

A:

Q: (b) Write z = (3- 3i)+ in the form of x +iy.

A:

Q: Find the extreme values of ƒ(x, y) = x2 + y2 - 3x - xy on the disk x2 + y2= 9.

A: We have to find the extreme values of ƒ(x, y) = x2 + y2 - 3x - xy subject to x2 + y2= 9

Q: 04. Show that T = satisfies the equation T + Tyy = T³. %3D

A:

Q: Exercise (6): y3D2 912 dzdydx Find

A: The given integral is: ∫0x=1∫0y=2∫0z=92dzdydx So, the limits of integration are independent.

Q: Differenitate: y = esin (z²+2z)

A:

Q: Find x and y in terms of a. X + y = 0 х+ ay %3D 6 (а + 1) (х, у) —

A: Given:    x + y =0        --------1   x + ay = 6     --------2 from 1: x = -y put the value of x in…

Q: Find ƒyxyz if ƒ(x, y, z) = 1 - 2xy2z + x2y.

A: Given that, fx, y, z=1-2xy2z+x2y           ...(1)

Q: O Find the linearization Lcx) for fex) 3x -8x+7 when a=

A: We will find the linearization L(x) for the given f(x)=3x2-8x+7 when a=-2 in the following step.

Q: Find the exact length of the curve. y = In(1-x), 0sxs 8.

A: Given that: y=ln 1-x2, 0≤x≤18

Q: Using WXYZ from the previous question, if WY = 32, find XY. %3D

A:

Q: Find fxy when f(x, y) = 8xeXy.

A: To find fxy when fx, y=8xexy.

Q: find the Domair y=3+ +Vx X-3

A:

Q: Find the point thot maximites the f (xxy)= x*+ y 2. -6x+ 9 funcfion depending on the gCxy) zy -x²…

A: Consider the provided question,

Q: x +c = 0 of the %3D

A: We have to solve the problem

Q: Suppose that a = xdy is a 1 form and Y(v1, v2, v3) = ((v1 – v3)² (v2 – v3)²) ædy what is "a ?

A: Given α=xdy-----(i)γ(v1,v2,v3)=((v1-v3)2,(v2-v3)2)---(ii) To find γ*α------(iii) from (ii) we…

Q: Find the length of the curve y = In(1 – x), 0sxs.

A: Given: y=ln(1−x2)0≤x≤12

Q: Find dy2 of z = 2x – 5xy² + x² y° %3D -

A:

Q: Find the DE by eliminating the arbitrary constants |.cʻy² = xCx- )° %3D

A:

Q: y = In /2x

A: The function is given by y = ln2x

Q: Calculate the LOS of y = -x² + 2x + 4 LOS is x = a is b is ,c is

A: We have to find the line of symmetry and values of a, b, c in the given question.

Q: Find the arclength of y = 3x3/2 on 2 < x < 4

A:

Q: find y' for Zy%3D2X-2y

A:

Q: Find the linearization L(x) of y = (64+3x2)-1/2 at a = 0. L(x) = %3D

A: The given function is: y=f(x)=(64+3x2)-12 So, f'(x)=-1264+3x2-32(6x)        =-3x64+3x232

Q: The i-component of +t is

A:

Q: Find the linearization of f(x) = V16 – x² at a = 3. %3D

A: Given: The formula used for linearization:

Q: the functiOn y sin 2-x+ -2, deter

A: Amplitude, period, phase shift and vertical shift: A periodic function is of the form…

Q: Find xy dydr. 4

A:

Q: y'=xsin^2y

A: Given                y,=xsin2(y) we will solve this differential equation very easily by…

Q: Find the arclength of y 4x3/2 on 1 < x < 2

A: Here in this question given that y=4x3/2 and find the arc length. Between x=1 to x=2.

Q: Find the points on the curve y-9x closest to the point (0, 4). ) and (O

A:

Q: Given f(*, y) = 8a'y - 4cy. Compute:

A:

Q: A 3 X Y- X Y = 4xソーメニ2findr 3D2 and X"at X =1

A: Using definition of differentiation

Q: The k-component of +t is

A:

Q: draw the slope field for y' = x² – y², then use it to sketch three solution curves. %|

A:

Q: Find the exact length of the curve. y = In (1 - x2) ,    0≤   x ≤ 1/2

A: Given, y=ln1-x2,0≤x≤12 We know the ars length formula is, L=1+dydx2dx Now we find the derivative by…

Q: Find the points on the curve x2y = 2 nearest the origin.

A: The curve is x2y=2 Let x1,y1 and x2,y2 be two points, distance betwwen these points is x2-x12+y2-y12

Q: Let z = x + y*- 4x'y2. Find %3D

A: Find the partial derivative of the function z = x5 + y4 -4 x3 y2 z=x5+y4−4x3y2Find ∂2z∂x2 and ∂2z∂y2

Matrices

‘Matrices’ is the plural form of the word matrix, and it is basically a spreadsheet in the form of a box. In mathematics, various functions can be carried out with matrices. Generally, a matrix comes in the shape of a square or rectangle. The elements are distributed horizontally in the form of rows, and vertically in the form of columns.