Suppose z=2021+2022i is a solution of the polynomial equation \({a}_{4}{z}^{4}+i{a}_{3}{z}^{3}+{a}_{2}{z}^{2}+i{a}_{1}{z}+{a}_{0}\)=0, where \(a_4,a_3,a_2,a_1, \) and \(a_0\) are real constants and i=\(\sqrt{-1}\). Which of the following must also be a solution?
A ) −2021−2022i
B ) 2021−2022i
C ) −2021+2022i
D ) 2022+2021i
E ) None of these