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📰 where $A$ is area, $I$ is interior lattice points, and $B$ is boundary lattice points. We seek $I$, but the problem wants interior points only. First, compute the area of the large equilateral triangle with side length $6$: 📰 A = \frac{\sqrt{3}}{4} \cdot 6^2 = \frac{\sqrt{3}}{4} \cdot 36 = 9\sqrt{3} 📰 Now, determine $B$: the number of lattice points on the boundary. Each side has $6 + 1 = 7$ points, but corners are shared. Since it’s a triangle, 📰 Master Oracle Business Intelligence Publisher Boost Analytics Cut Costs And Win Big 3820007 📰 Inside Warren Buffetts 20 Million Master Villaluxury Simplicity And Investor Wisdom 6908836 📰 2009 Lincoln Pennies 7047972 📰 Sat Vocabulary List 2916561 📰 You Wont Believe What Happened When He Used Kon Bleachthe Shocking Result Is Unbelievable 3342337 📰 Wobbly Life Update 9369455 📰 Youll Never Bleed Again The Most Intense Driving Simulation Game Ever 3497682 📰 Get Your Windows Office Back To Life The Best Free Repair Tool Youll Ever Need 8119586 📰 Best Business Airline Credit Card 1147004 📰 United Global Services 7812702 📰 Genshin Impact Elements 5234461 📰 Shes A Beaut Clarks The Shocking Reason Behind Her Instant Glow Up 3013591 📰 Exchange Rate Of The Euro To The Dollar 2399596 📰 Prime Interest Rates Today 8486024 📰 American Airlines Pilot Pay Surprise Wings Are Paying Thousands More Than You Think 6193175