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Solve the equation
x dy/dx−ay=x+1
, where a is a constant
a. y=x/1−a − 1/a+cx
b. y=x/1−a + 1/a+cx
c. y=x/1+a − 1/a+cx
d. y=−x/1−a − 1/a+cx
x dy/dx−ay=x+1
, where a is a constant
a. y=x/1−a − 1/a+cx
b. y=x/1−a + 1/a+cx
c. y=x/1+a − 1/a+cx
d. y=−x/1−a − 1/a+cx
simultaneous differential equations
1. dx/dt=2x
dy/dt=4y
2. dx/dt=2x
dy/dt=2y
1. dx/dt=2x
dy/dt=4y
2. dx/dt=2x
dy/dt=2y
determine the orthogonal trajectory of families. (illustrate)
1. x^2+y^2+2ay-1=0
2. y=a(e^(-2x))
1. x^2+y^2+2ay-1=0
2. y=a(e^(-2x))
differential equations in the form of F(x,y,p), F(y/x,p) or differential equations containing p(p=dy/dx)
1. 4y(p^2)+2xp-y=0
2. (x^2)(p^2)+3xyp+2(y^2)=0
3. (x^2)(p^2)-(2(xy-2)p)+2(y^2)=0
1. 4y(p^2)+2xp-y=0
2. (x^2)(p^2)+3xyp+2(y^2)=0
3. (x^2)(p^2)-(2(xy-2)p)+2(y^2)=0
differential equations in the form of F(x,y,p), F(y/x,p) or differential equations containing p(p=dy/dx)
1. (y-xp)^2=b^2+a^2 p^2
2. y^2 p^2+4y^2-(x+yp)^2=0
1. (y-xp)^2=b^2+a^2 p^2
2. y^2 p^2+4y^2-(x+yp)^2=0
(2x+y+3)×(dy/dx)=(x+2y+1)
form differential for y=ax^3+bx^2 ?
(x^2+y^2)dx−2xydy=0
a. x+y/x=c
b. x-y/x=c
c. x-y^2/x=c
d. x+y^2/x=c
a. x+y/x=c
b. x-y/x=c
c. x-y^2/x=c
d. x+y^2/x=c
I need answer for it (D^2+2DD'+D'^2-2D-2D') z=sin(x+2y)
Transform the parabolic equations
4Uxx + 12Uxy + 9Uyy − 2Ux + U = 0
A. uξξ −1/3uη +1/9u = −
B. uξξ −1/3uη +1/9u = 0
C. uξξ − uηu=0
D. uξξ−1/5uηξ +1/2u=0
4Uxx + 12Uxy + 9Uyy − 2Ux + U = 0
A. uξξ −1/3uη +1/9u = −
B. uξξ −1/3uη +1/9u = 0
C. uξξ − uηu=0
D. uξξ−1/5uηξ +1/2u=0
