Differential equations, initial value problem.

  1. Find the specific solution for the following differential equations:a) (dy/dx)^2 - x^4 = 0 given the initial value y(1) = 0 b)
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    2. Alice asked by Alice
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  2. Differential equations, initial value problem.The general equation of motion is: mx"+Bx'+kx=f(t), where the independent variable
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    2. Anonymous asked by Anonymous
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  3. 1.Solve the differential equation dy/dx= y^2/x^3 for y=f(x) with the condition y(1) = 1.2.Solve the differential equation y
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    2. Anonymous asked by Anonymous
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  4. a) Sketch the phase line for the differential equationdy/dt=1/((y-2)(y+1)) and discuss the behavior of the solution with initial
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    2. Erica asked by Erica
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  5. a) Sketch the phase line for the differential equationdy/dt=1/((y-2)(y+1)) and discuss the behavior of the solution with initial
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    2. Erica asked by Erica
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  6. a) Sketch the phase line for the differential equationdy/dt=1/((y-2)(y+1)) and discuss the behavior of the solution with initial
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    2. Erica asked by Erica
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  7. a) Sketch the phase line for the differential equationdy/dt=1/((y-2)(y+1)) and discuss the behavior of the solution with initial
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    2. Erica asked by Erica
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  8. solve the initial value problem of the differential equation (y+sqrt(x^2+y^2))dx-xdy=0,y(3)=4
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    2. Anonymous asked by Anonymous
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  9. A two population model is satisfied by a system of differential equations given by,V(x,y) = (ax,by)^T The general solution of
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    2. Anonymous asked by Anonymous
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  10. Solve the differential and initial value problem:x(dy/dx) + 1 = y^2 y(1)=0 I tried using bernoulli and it didn't quite work.
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    2. Raj asked by Raj
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