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Tuesday 06 October 2026 14:55:01 GMT
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La vielle veut me boycotter 🤣
La vielle veut me boycotter 🤣
💞✨ #1080p60fps #quality #foryou #fyp #kisan #farming
💞✨ #1080p60fps #quality #foryou #fyp #kisan #farming
QUIEN HIZO LA BIBLIA #TOP
QUIEN HIZO LA BIBLIA #TOP
One cylinder. Three integration methods. Same answer. Why? Volume of a Cylinder — Three Ways Using Calculus We know the formula: V = πr²h But look deeper — you can derive it in multiple ways. 1️⃣ Using Cylindrical Shells (Radial Integration) Take a thin cylindrical shell of radius ρ and thickness dρ. dv = 2πρ × h × dρ Integrate from 0 to r: V = ∫₀ʳ 2πρh dρ = πr²h 2️⃣ Using Angular Sectors (θ Integration) Take a thin angular slice dθ. Area of slice = ½ r² dθ Volume element: dv = ½ r² h dθ Integrate from 0 to 2π: V = ∫₀²π ½ r² h dθ = πr²h 3️⃣ Using Horizontal Disks (z Integration) Take thin horizontal slices of thickness dz. Each slice area = πr² dv = πr² dz Integrate from 0 to h: V = ∫₀ʰ πr² dz = πr²h Key Insight 💡 Different coordinate choices. Different differential elements. Same physical volume. That’s the beauty of calculus: The mathematics changes. The physics stays consistent. This is why engineers must understand concepts — not just formulas. ENGAGEMENT 👇 Which method do you prefer? A) Radial shells B) Angular sectors C) Horizontal disks Comment your answer. #Calculus #EngineeringMath #MultivariableCalculus #STEMEurope 🇪🇺 #AppliedMathematics MechanicalEngineering FutureEngineers PhysicsStudents UniversityMath PhyxonAcademy DM “EUROPE” for structured Maths & Physics coaching Follow @phyxonacademy for concept-based STEM mastery Serious students only. Limited slots.
One cylinder. Three integration methods. Same answer. Why? Volume of a Cylinder — Three Ways Using Calculus We know the formula: V = πr²h But look deeper — you can derive it in multiple ways. 1️⃣ Using Cylindrical Shells (Radial Integration) Take a thin cylindrical shell of radius ρ and thickness dρ. dv = 2πρ × h × dρ Integrate from 0 to r: V = ∫₀ʳ 2πρh dρ = πr²h 2️⃣ Using Angular Sectors (θ Integration) Take a thin angular slice dθ. Area of slice = ½ r² dθ Volume element: dv = ½ r² h dθ Integrate from 0 to 2π: V = ∫₀²π ½ r² h dθ = πr²h 3️⃣ Using Horizontal Disks (z Integration) Take thin horizontal slices of thickness dz. Each slice area = πr² dv = πr² dz Integrate from 0 to h: V = ∫₀ʰ πr² dz = πr²h Key Insight 💡 Different coordinate choices. Different differential elements. Same physical volume. That’s the beauty of calculus: The mathematics changes. The physics stays consistent. This is why engineers must understand concepts — not just formulas. ENGAGEMENT 👇 Which method do you prefer? A) Radial shells B) Angular sectors C) Horizontal disks Comment your answer. #Calculus #EngineeringMath #MultivariableCalculus #STEMEurope 🇪🇺 #AppliedMathematics MechanicalEngineering FutureEngineers PhysicsStudents UniversityMath PhyxonAcademy DM “EUROPE” for structured Maths & Physics coaching Follow @phyxonacademy for concept-based STEM mastery Serious students only. Limited slots.
Nakret chau juanaka’m🥰💔,?! #fyppppppppppppppppppppppp #foryoupage #tiktok #viral #fypシ゚viral
Nakret chau juanaka’m🥰💔,?! #fyppppppppppppppppppppppp #foryoupage #tiktok #viral #fypシ゚viral
Không khí Nhật Bản quá nè 😝
Không khí Nhật Bản quá nè 😝

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