The equation |x - 1| + √(y + 2)^2022 = 0 has no real solutions.

To see this, let's consider the absolute value term |x - 1|. The absolute value of any real number is always non-negative, meaning it is greater than or equal to zero. Therefore, |x - 1| is greater than or equal to zero for all real values of x.

On the other hand, the square root term √(y + 2)^2022 is always non-negative as well, since the square root of any non-negative number is non-negative. Therefore, √(y + 2)^2022 is greater than or equal to zero for all real values of y.

Since both terms in the equation are non-negative, their sum can only be zero if both terms are individually zero. However, there are no real values of x that make |x - 1| equal to zero, and there are no real values of y that make √(y + 2)^2022 equal to zero.

Therefore, the equation |x - 1| + √(y + 2)^2022 = 0 has no real solutions.