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📰 Question: A herpetologist tracks the movement of a rare frog across a triangular habitat with vertices at $(1,2)$, $(4,6)$, and $(7,2)$. If the frog is at the centroid of this triangle and then moves to a point equidistant from all three vertices, find the minimum distance it must travel to reach such a point. 📰 Solution: First, find the centroid $G$ of the triangle with vertices $A(1,2)$, $B(4,6)$, $C(7,2)$. The centroid is: 📰 To $C(7,2)$: same by symmetry, so we use $B(4,6)$: 📰 Wells Fargo Claims Department Telephone Number 5788806 📰 Nvdd Stock Shock Alert Is This The Next Big Market Move You Missed 8073159 📰 Her Political Career Exemplifies Continuity And Commitment Bridging The Legacy Of Her Father With Modern Democratic Engagement 1089178 📰 Veena 7311496 📰 Stop Waiting Master Harris Online Banking Like A Proyour Future Finance Starts Now 6895218 📰 You Wont Believe Which Casual Game Has Taken The Internet By Storm 6687416 📰 Movies With Oceans 6746468 📰 Rembrandt Self Portrait 2414740 📰 Hurr Tracker 8498845 📰 Youll Never Guess How Exterior Double Doors Transform Your Homes Curb Appeal 2098107 📰 This Microsoft Surface Mouse Arc Trick Will Change How You Work Forever Watch Now 7605544 📰 Golf Simulator News 48273 📰 Minecraft Games Free To Play 2863168 📰 Sweet Talk 9502870 📰 Williams Sonoma Quince Legal Dispute 1571793