Ifx² + xy +y =7, find the value of dy at the point (1,2). %3D dx

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Q: dx (V32 + 4)3

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Q: dx 3. (x+2)Vx+1

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Q: By using completing the square / dx can be written a V4 + 2x + x² dx 3 + (r+2)? dr 5+ (r+1)² dx V3 +…

A: Given that: ∫x4+2x+x2dx

Q: Find of y3 = x* + 3x d?y dx2

A: giveny3=x4+3xdiffrentiate with respect to x3y2y'=4x3+3y'=4x3+33y2

Q: et dx Ve2* +1 2x

A: Note   We’ll answer the first question since the exact one wasn’t specified. Please submit a new…

Q: The numerical value of [² ['ze'dxdy 0 3/2 2e dxdy is equal to ....

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Q: e*dy+(3ye* – 2x}dx= 0 1. е

A: Note: We’ll answer the first question since the exact one wasn’t specified. Please submit a new…

Q: d, 3 Find dx -)- + x(х - 1)). A -3 +2х-1 B +1 -3 +1 -6 +2х-1 x3 (D

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Q: 3y?dx + [2yln () + 3siny] dy = 5x %3D 1, у %3D0 x2+3x +3,

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Q: 3 y = (₁ ² +1) ² Gi Find 13y dx²

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Q: dy Which is the of the equation y = e 2x+3? dx 2 В. х+ 3 С. 2х + 3 X + 3 2X + 3

A: given  y=e2x+3 find dydx

Q: dy Which is the of the equation y = e 2x +3? dx 2 В. х+ 3 С. 2х + 3 O x + 3 2X + 3 2e 2x+3 Option 4

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Q: Edy 6. y24+ yi = 1, when x = 0, y = 4 dx

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Q: 2x + x? +3 -dx (x² +1)² X¯ +

A: Let I= ∫012x3+x2+3(x2+1)2dx ⇒I= ∫012x3(x2+1)2dx+  ∫01x2+1(x2+1)2dx+∫012(x2+1)2dx Let's say  ⇒I= I1+…

Q: If x?y + 3y = xtan(y) + 2x d²y Find the value of dx2"

A: Consider a function defined as shown below: f(x,y)=g(x,y) These types of functions are called…

Q: 1 -dx ? x2 – 16 Which of the following is equivalent to |

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Q: Find the value of E 2) Evaluate y dx 3) x e

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Q: Find the general solution of the followin d² y equation 5 + 4y = 8 +5. dx2 dx

A: General solution is sum of particular integral and complimentary function.

Q: what is the general equation to the equation d°ycK) dy 2. dx² dx

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Q: dy Find the general solution of 2x² = a? + y? dx %3D

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Q: Find if-10x – 6y = -6. dx2 Provide your answer below: %3D dx

A: We Have to find second order derivative

Q: 3y(x² - 1)dx + (x³ + 8y - 3x) dy = 0

A: This question is related to differential equation. Solve in step 2.

Q: 9= (X-1) Cx-2X) %3D

A: To solvey=(x-1)(x2-2x)x4.

Q: The sales of shirts and ties at a store are related by the equation 0.6x³ + 3xy + 8.3y³ = 78659.1,…

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Q: Solve by integrating factor by inspection: * 2 ydx — 3хy? dx — хӑу %3D 0

A: Explanation of the answer is as follows

Q: Given that x and y are related by the equation x2 + y² = 100, evaluate at the dx point (V50, V50).

A: given thatx2+y2=100     ....1to finddydx   at (50, 50)

Q: Find for the equation below. dx 6x2 - xy- y' = 6

A: In the question it is asked to find dydx of the following function given in the question.

Q: 9Tt x + 2 dx (x2 – 1)(x² + 1)2

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Q: 4- [10 points] Evaluate Jx²4** dx

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Q: S2(x* +1)e** dx . -5x t³ -9 -dt . 2t +3

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Q: dy +2x². dx3 dy dx2 + x- dx - y = 0

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Q: Find all values of the constant c so that (2x + y) dx dy = 3.

A: Given: ∫01∫0c2x+ydxdy=3 To find value of c. Solving the given integral, we get…

Q: Evaluate V3x? +5 dx

A: Recall: Some integration formulas:  ∫dxx2-a2=12alogx-ax+a+c ∫a2+x2dx=x2a2+x2+a22logx+x2+a2+c  ;…

Q: Sx°e*dx =(_)-e* + c,

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Q: iez3 dz. ty z – i

A: In this question, we need to find the value of complex integral. Here first we find the contour and…

Q: 2. Jx2Vx3 – 27 dx -

A: As per rule of bartleby we can solve only one question at a time and we can solve only three subpart…

Q: 2. 6y? dx - x ( 2x³ + y ) dy = 0

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Q: If x^(1/3) + y^(1/3) = 4, find d2y/dx2 at the point (8, 8).

A: Applying derivative for the given equation with respect to x:

Q: x \dx xV 3 –x?

A: We need to evaluate the given definite integrals. each part is solve on each steps.

Q: e. (3х — 2у?)dx —- 2хydy %3D 0

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Q: If x3 + y3 = 16, find the value of d2y/dx2 at the point (2, 2).

A: Given:

Q: Which is the of the equation y = e 2x+3? dy dx 2 В. х+ 3 С. 2х + 3 O X + 3 O 2X + 3 2e 2x+3 Option 4

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Q: L,x – x*) dx = ²

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Q: dy 2x- dx - 4y + 5x² = 0 with y(1) = 3

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Q: 3) d?y 1zloge %3D dx2 エ マ2

A: There is a correction in the "Answer" provided by you. So I have solved and given a solution with…

Q: find k value dx = 1

A: We need to find the value of k of the following relation.                 So,…

Q: S(3V+) dx (x + 3) + C %3D

A:

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.