Find a general solution in terms of J v and Y v . Indicate whether you could
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Find a general solution in terms of Jv and Yv. Indicate whether you could also use J-v instead of Yv. Use the indicated substitution. Show the details of your work.
y" + k2x2y = 0 (y = u√x, 1/2kx2 = z)
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Jv Yv 2z u By applying Eulers formula we get y z2 y2 0 y ...View the full answer
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