Suppose f satisfies the differential

  1. Suppose that y = f (t) satisfies the differential equation dy/dt=y(2−y) and initial condition f (0) = 1. Find an explicit
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    2. Joe asked by Joe
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  2. Suppose f satisfies the differential equation dy/dx=y+1 and f(0)=1. In other words, f′(x)=f(x)+1 and f(0)=1.Use Euler's method
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    2. Joe asked by Joe
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  3. verify that y=c/x^2 is a general solution of the differential equation y'+(2/x) y=0-6y=0then find a particular solution of the
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    2. mari asked by mari
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  4. show that y sub n=cos(ncos^-1(x)) satisfies the differential equation:(1-x^2)(d^2y/dx^2)-x(dy/dx)+n^2(dy/dx)=0
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    2. shoosh asked by shoosh
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  5. solve the differential equation that satisfies the given condition:dy/dx=(ycos(x))/(6+y^2), y(0)=1
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    2. Lauren asked by Lauren
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  6. find the particular solution of the differential equation that satisfies the conditions:f''(x)=sin(x)+e^(2x) f(0)=1/4, f'(0)=1/2
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    2. Arie asked by Arie
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  7. find the particular solution that satisfies the differential equation and the initial conditionf’’(x)=x^2 , f’(0)=4,
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    2. Anonymous asked by Anonymous
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  8. Find the solution of the differential equation that satisfies the given initial condition.dy/dx= x/y, y(0) = −7
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    2. TayB asked by TayB
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  9. Find the solution of the differential equation that satisfies the given initial condition.du/dt= (2t + sec^2(t))/(2u), u(0) =
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    2. TayB asked by TayB
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  10. Find the particular solution that satisfies the differential equation and the initial condition.f '(s) = 10s − 4s3, f(3) = 7 &
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    2. Emily asked by Emily
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