Using substitution Euler's Equidimensional equations transform into an equation with constant coefficients.
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the second order of homogeneous Cauchy Euler Equidimensional ran as the form
ax2+bxy2+cy=0
where a, b and c is constant and (a=/=0) .
the quest way to solve this linear eqn y=xM and solve for m.
y=mx(M-1) and yM = m(m-1) xm-2.
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