Question

dx
+ (x cot y + sin y) dy=0, Solve the differential equation and write
your answer without negative exponents.

Answer #1

Solve the differential equation write the answer without
fractions and negative exponents :
(6y+x^2y^11) dx - (x^3y^10-6x) dy = 0

(x-y)dx + (y+x)dy =0 Solve the differential equation

Solve the given differential equation
y-x(dy/dx)=3-2x2(dy/dx)

Solve the following Differential equations
a) x sin y dx + (x^2 + 1) cos y dy = 0

Solve the following differential equations.
a.) dy/dx+2xy=x, y(0)=2
b.) ?^2(dy/dx)−?y=−y^2

Solve the differential equation dy/dx = 10x + 5y/ 5x + 10y
Write your solution without logarithms, and use a single,
consolidated c as a constant.

exact differential equation, (2xy+x)dx+(x^2+y)dy=0

Solve the differential equation: dy/dx - y =e^x*y^2 (Using
u=y^-1)

solve differential equation ((x)2 - xy +(y)2)dx - xydy
= 0
solve differential equation (x^2-xy+y^2)dx - xydy =
0

Solve the Homogeneous differential equation
(7 y^2 + 1 xy)dx - 1 x^2 dy = 0
(a) A one-parameter family of solution of the equation is y(x)
=
(b) The particular solution of the equation subject to the
initial condition y(1) =1/7.

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