Recent content by alpha25
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Undergrad Changing Center of Ellipse in Polar Coordinates
Yes thanks...but I need it in polar coordinates- alpha25
- Post #4
- Forum: General Math
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Undergrad Changing Center of Ellipse in Polar Coordinates
Hi, does exist an easy way to change the center of circle or a ellipse in polar coordinates? thanks!- alpha25
- Thread
- Ellipse
- Replies: 5
- Forum: General Math
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Graduate Solve Diferential Equation: d2u/(dθ)^2+u=0 → u=cos(θ-θ0)
I already differentiate it twice and then I replace it to the equation and I get to zero, I know that cos(θ-θ0) is a solution, but I don t know how to get that solution. When I solve the equation I reach other result more complicated with imaginary terms etc... -
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Graduate Solve Diferential Equation: d2u/(dθ)^2+u=0 → u=cos(θ-θ0)
Yes, thanks, but how can I get that result -
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Graduate Solve Diferential Equation: d2u/(dθ)^2+u=0 → u=cos(θ-θ0)
How can I demostrate that a solution of d2u/(dθ)^2+u=0 is u=cos(θ-θ0) Thanks -
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Undergrad Integral of (dx)^2: Answers Here
I know that KCos(x-x0) is a solution of d2y/(dx)^2+y=0 but I don t know how to demostrate it!- alpha25
- Post #5
- Forum: Differential Equations
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Undergrad Integral of (dx)^2: Answers Here
In fact i am trying to resolve a a diferencial equation d2y/(dx)^2+y=0 I don´t know how to demostrate that a possibly answer is KCos(x-x0)- alpha25
- Post #3
- Forum: Differential Equations
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Undergrad Integral of (dx)^2: Answers Here
Hello, does anyone knows the Integral of (dx)^2 Excuse my english, I hope I had make myself clear, thanks- alpha25
- Thread
- Integral
- Replies: 6
- Forum: Differential Equations