Lec 11 | MIT 18.03 Differential Equations, Spring 2006

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Uploaded by on Jan 16, 2008

Theory of General Second-order Linear Homogeneous ODE's: Superposition, Uniqueness, Wronskians.

View the complete course: http://ocw.mit.edu/18-03S06

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  • my god didnt know youtube was so useful, this really helps my degree cheers

  • Because C1, C2, and C3 are simpler than throwing a, b, k, etc. around, which is confusing, especially if you already have a lot of variables.

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  • and at the start the ODE is writen with the coeff. as functions of the independent variable (x say). I thought these had to be constants from the previus lecture

  • what i cannot get is the point of the normalized solutions....

    plus at 37:00 y1 and y2 are e^it andd e^-it and not sin and cos... Sin and cos is waht you get as a general solution if you have initial conditions...

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