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📰 The function \( L(w) = w^2 - 2mw + m^2 + 4 \) is a quadratic in \( w \). The minimum occurs at \( w = \frac{2m}{2} = m \), since the vertex of \( aw^2 + bw + c \) is at \( w = -b/(2a) \), here \( a = 1 \), \( b = -2m \), so: 📰 w = \frac{2m}{2} = m 📰 Substitute \( w = m \) into \( L(w) \): 📰 Breaking Fidelity Private Equity Shakes The Marketheres What Happens Next 6521002 📰 What Time Does Iu Play 3638008 📰 How Franky Cutty Flam Shook Up The Industry The Untold Story Behind The Flame 9196153 📰 Mastering Battle Like Never Before Revealing The Secret Of Machine Head Invincible 8957981 📰 Xm Radio Stock 📰 Why Every Home Needs A Metal Tvsleek Strong And Unforgettable 8226762 📰 Header In Mail 📰 Youtube Tv Disney Negotiations 932459 📰 St Petersburg Florida Weather Forecast 8941829 📰 Best Web Site Hosting 📰 Marfa 3719104 📰 X Mouse Button Controls 📰 Wyndham Credit Card 📰 Summers Gone Season 2 📰 Community Organizing