Problem:
Find the roots of the following polynomial: $-10 \sqrt{2} x^2+\sqrt{2} x-2 \sqrt{2}$
Answer:
$x=\frac{1}{20} \left(1-i \sqrt{79}\right)\lor x=\frac{1}{20} \left(1+i \sqrt{79}\right)$
{'source': 'AMPS', 'file': 'amps/mathematica/algebra/quadratic_roots/44705.txt'}