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If the two numbers are x & y, then x*y = 210, and x + y = -23.
From the 2nd equation, let y = -23 - x, then substitute into first: x*(-23 - x) = 210, then expand:
-23*x - x² = 210, rearrange: x² + 23*x + 210 = 0, using the quadratic formula, we can see that the solution is complex : square root of [23² - 4*210] = sqrt(-311).
So there are no two real numbers which satisfy the conditions.