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📰 Each divisor corresponds to a perfect square divisor $s^2$, so the number of such $s$ (i.e., integer side lengths of square grids dividing the area) is equal to the number of positive divisors of $2025$, which is $15$. However, each divisor $d$ of $2025$ corresponds to $s = \sqrt{d}$, but only those $d$ that are perfect squares yield integer $s$. Since $2025 = 45^2$, the number of square divisors equals the number of perfect square divisors. 📰 To count perfect square divisors: for a divisor to be a perfect square, all exponents in its prime factorization must be even. 📰 Exponent of $3$: choices $0, 2, 4$ → 3 options 📰 Chimera Pronunciation 3855112 📰 Whats Happening Raw After Raw Mondays Results Will Leave You Speechless 626205 📰 Sharepoint Updates Everyone Is Speculating Aboutheres The Real Deal You Missed 3157517 📰 Youll Never Believe How This Matrix Screen Saver Unlocks Your Windows 11 Superpowers 8341595 📰 Perfect Nursing Dresses That Excel In Style Comfort Discover The Trend 2928928 📰 Is Sim 4 Free 6933502 📰 How Many Points Does Caitlin Clark Have Today 1873936 📰 What Does Yellow Eyes Mean 6716331 📰 Why Ghostbuster Movies Are Backeven Bigger And Scariest Than Ever 1508297 📰 Chinese New Year Animals 9350395 📰 This Fanart Nothing There Shocked Fanswhat Secret Is Hidden In Every Detail 4005150 📰 Tyvek Suits 6266755 📰 Arkansas State University Beebe 1887048 📰 Clanton Alabama 5740719 📰 A Circle Has A Radius Of 7 Cm What Is Its Area Use Pi Pprox Rac227 5675723