) (2xy+y2) dx - 2x2 dy = o 2) xy dx-(x + zy)? dy = o メ+ 2y)? dy

Q: (3xy²+2y)dx+(2x²y+x)dy=0

A: Given differential equation is (3xy²+2y)dx+(2x²y+x)dy=0

Q: 2) (2xy = y² + y) dx x) + (3x² - 4x4 :) dy = +3×

A:

Q: 1. у%3D х3 — 2x2 + 3х — 5 y = 3 — 2х2 + 3х — 5 dy — Зx2 — 4х + 3 dx

A: Given: y=x3-2x2+3x-5

Q: (4х — 5у + 6)dx + (7x— 2у — 3) dy %3D0

A: Given that 4x-5y+6dx=7x-2y-3dy=0dydx=-4x-5y+67x-2y-3this form is equation reduciable to homogeneous…

Q: Finds 2) S 12x-31 dx

A:

Q: Solve, (2x+3y-2)dx+(3x-4y+1)dy = 0 %3D

A:

Q: Solve 2- (2xy - 2y)dx + (3x'y-4x)dy 0

A: We have to solve given problem:

Q: .3 9. dx dy y2

A: Find the double integration.

Q: 2 Find So (3x2 + 4y³) dy dx.

A: Topic:- double integration

Q: b) (2x - 3y +4) dx + 3 (x-1) dy = (x-1) dy %3D

A: Given:- (2x-3y+4) dx+3(x-1) dy=0 To find:- General solution of given differential equation

Q: 1. Solve: 2 dy (2y + 3) dx 4x + 5,

A: The answer of the differential equation is, 2/(2y+3) = 1/(4x+5) + c, where c is an arbitrary…

Q: L Lyx² exydxdy -y

A: We need to evaluate ∫-10∫-y1x2 exy dx dy The region of integration is given as Here -y≤x≤1-1≤y≤0 On…

Q: 2(2x² + y²) dx - xy dy = 0

A:

Q: 2- (2xy2 – 2y)dx + (3x²y- 4x)dy = 0 %D |

A:

Q: Solve (3x*y? – x²)dy + (4x³y3 - 2xy)dx 0 %3D | | .3

A: Given differential equation is exact differential equation. We solve it as follows:

Q: 1) Find 1 x² +4x+13 dx.

A:

Q: (2xy2 – 4x3y3 + 6y)dx + (2x?y – 3x*y? + 6x)dy = 0

A:

Q: dy 9x2 + 5 dx ,2

A:

Q: zyz-zy a) dx

A:

Q: Vx - 2 dx 5 x + 1)

A:

Q: Determine an expression for expression for 3(y-2)³ − x² = 4x − 6. dx

A: Solving the problem by finding the value of the problem by finding the value of the derivative.

Q: y dx dy x ) f (9)

A:

Q: (3x^2+2y)dx+ 2xdy=D0, x=1, y=2 Select the correct response: NONE O x^3+2xy=5 O x^3+2xy=3 O…

A:

Q: dy_2y-x+5 dx 2x- y-4

A: Find the solution of the ordinary differential equationdydx=2y-x+52x-y-4

Q: 2x 2) x +9

A: Given problem:- ∫042xx2+9dx

Q: (3x²y² + 2y³ - 4y) dx + (2x³y + 6xy² - 4x) dy = 0

A:

Q: on(1-y)csc²( y) dy

A: This question can be solved using the concept of integration by substitution.