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📰 Solution: First, fix one tree to account for rotational symmetry. Since the trees are distinguishable, fixing one eliminates rotational duplicates. The remaining 4 distinguishable trees can be arranged in $4! = 24$ ways around the circle. 📰 Now, we place 3 indistinguishable benches into the 5 gaps between the trees (since the trees form a circle, there are 5 gaps between adjacent trees). The number of ways to distribute 3 indistinguishable benches into 5 distinguishable gaps (with no restriction on how many per gap) is a stars and bars problem: 📰 Since the tree arrangements are fixed in relative order by rotation, and benches are placed in gaps (not among trees), and trees are already arranged with one fixed, the total number of distinct arrangements is: 📰 The Rhino 1938081 📰 Cat In German 9952622 📰 Purple Dress Night Logic Why This Single Piece Changed Her Entire Night 7424608 📰 Prelude Therapeutics Just Unveiled A Secret Cure That Could Transform Your Health Forever 6522303 📰 5 Doctor Doom Marvel Shocking Twists That Will Change How You See This Villain 7023738 📰 Referring To Yourself In The Third Person 3041402 📰 In Time Film Actors 4441380 📰 5 Violens Secrets Leckcrazy Events Unfold After This Viral Turning Point 3337220 📰 Gh Live Xbox One Chaos Revealed Why Fans Are Going Wild Over This Stream 8870912 📰 Your Last Chance To Grab Fresh Crawfishare You Ready 2129021 📰 Mikata 511349 📰 Is Tanf Medicaid Heres What Hiding This Impacted Millions 993607 📰 Install Windows With A Usb 8932291 📰 You Wont Believe Which Sword Pokmon Shatters Legends In This Epic Guide 9452445 📰 Southwest Card 1012179