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Editorial
It is a quadratic equation in $c$ with discriminant $ \Delta: =d^4-2(d+1)^2+72$, but for all $ y>5$ you have $ (d^2-2)^2<\Delta<d^4$
ধরা যাক, $c, d$ দুটি ধণাত্মক পূর্ণসংখ্যা যার জন্য $d>3$ এবং $c^2+d^4=2((c-6)^2+(d+1)^2)$।
$c^2+d^4$ এর মান কত?
It is a quadratic equation in $c$ with discriminant $ \Delta: =d^4-2(d+1)^2+72$, but for all $ y>5$ you have $ (d^2-2)^2<\Delta<d^4$