If 0<c^2 <(4/(27)) , and m{4c^2 −m(1+m)^2 } ={m(1+m)^2 −3c^2 }^2 then find real values of m in terms of c^2 .


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Question Number 139642 by ajfour last updated on 30/Apr/21
$If 0<c^2 <(4/(27)) , and m{4c^2 −m(1+m)^2 } ={m(1+m)^2 −3c^2 }^2 then find real values of m in terms of c^2 .$
$I f 0 < c^{2} < \frac{4}{27}, a n d$ $m {4 c^{2} - m {(1 + m)}^{2}}$ $= {m {(1 + m)}^{2} - 3 c^{2}}^{2} t h e n$ $f i n d r e a l v a l u e s o f m i n t e r m s$ $o f c^{2} .$
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