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📰 Since \( w = z^2 \), we have: 📰 z^2 = -2 \Rightarrow z = \pm \sqrt{-2} = \pm i\sqrt{2} 📰 So the solutions are \( z = i\sqrt{2} \) and \( z = -i\sqrt{2} \). Each appears once, but note: quadratic in \( z^2 \) gives two roots, each of multiplicity one. However, since \( z^2 = -2 \) has two complex roots, and no further multiplicity, the full set of roots is \( i\sqrt{2}, -i\sqrt{2} \). 📰 This Rare Flower Born In Cold Winter Brings Love Strength And Mystery To February Hearts 1993655 📰 Todays Biggest Stock Fallshuge Profits Hiding In Plunge Find Out Now 6307854 📰 Hot B Oobs 9591754 📰 Upgrade Your Tech Refurbished Windows Surface Pro At 50 Off Dont Miss Out 9962721 📰 Hunt Greys Anatomy 6367682 📰 Hhs Federal Agency Breakdown Inside The Agency Changing Americas Healthcare Forever 1700345 📰 Global Estocks Surge See The Secret Trends Shaping The Future Of Investing Today 8646945 📰 5Freaky Hhs Gender Affirming Care Inside The Shocking Changes That Could Change Lives 7182548 📰 This Months August Flower Is Taking Social Media By Storm Dont Miss It 1305391 📰 Mets Playoff Chances 7016298 📰 316 As A Decimal This Simple Conversion Changes Everything Convert Now 8176658 📰 Aa International Convention 2030 4988039 📰 No One Knows What He Discovered Inside The Wandering Jar 5997551 📰 Solve The Mysteryplay Todays Hottest Puzzles Online With No Cost Instant Fun Awaits 8993246 📰 Hook Save Hours With These Free Ssms Downloadslaunch Now 9543398