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x''=(x')^2 how can you reduce to a first order diff eq?
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x'' (t) - x' ^2 = 0
so is that separable to y=-1/(x+C1) ?
not sure, one sec
let x'(t) = v(t)
let start over x''(t) = x'(t)^2
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if x'(t) = v(t), then x''(t) = v'(t)
now we have v'(t) = v(t)^2, which is first order
right so it would be v'(t)+v(t)^2=0
minus
how about we divide both sides by v(t)^2
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