What is the max weight that Lupit Home Clasic G2 can withstand? скачать в хорошем качестве

What is the max weight that Lupit Home Clasic G2 can withstand?

Got questions? We've got answers. 💡 Check out Lupit's FAQ for everything you need – tips, instructions & all the details made simple! Lupit Poles are designed to support a wide range of weights and are rigorously tested for safety. While there isn’t a fixed weight limit, the pole’s durability depends on lateral forces created during usage. Lightweight performers may produce high centrifugal forces, which can impact stability. Lupit Poles are built from high-quality materials, and so far, no breakage has been reported. Specific weight limits cannot be easy calculated due to too many variables in the equasion like the weight of a dancer, spin of the dancer, the center of gravity of the dancer, the height position of the dancer and the ceiling height. Than the grip of the pole to the specific surface depends on the pressure of the pole to the ceiling and flooring. To model the stability of a dancing pole, we can create an equation for the stability force based on the key variables you mentioned. This force should account for the vertical and lateral forces, the center of gravity, and the pressure exerted by the pole on the ceiling and floor. Variables 1. W: Weight of the dancer (in Newtons, calculated as mass times gravitational acceleration) 2. R: Radius of rotation of the dancer's center of gravity from the pole (meters) 3. ω: Angular velocity of the spin (radians per second) 4. Hd: Height of the dancer’s center of gravity from the floor (meters) 5. Hc: Ceiling height (meters) 6. P: Pole’s pressure force on ceiling and floor (Newtons) 7. μ: Friction coefficient of the ceiling and floor surfaces, accounting for grip Key Equations 1. Centrifugal Force Fc: The lateral force generated by the dancer’s spin: Fc=W⋅R⋅ω2Fc=W⋅R⋅ω2 2. Moment of Force due to Lateral Forces M: The lateral force applied at the height Hd, causing a moment that affects pole stability: M=Fc⋅HdM=Fc⋅Hd 3. Grip Force Fg: This force is a product of the pole’s pressure on the ceiling/floor and the coefficient of friction. It represents the resistance force that counteracts the moment M: Fg=P⋅μFg=P⋅μ Stability Condition For the pole to remain stable, the grip force Fg must be greater than or equal to the lateral force moment M acting to destabilize the pole. Thus, the stability condition can be expressed as: P⋅μ≥W⋅R⋅ω2⋅HdP⋅μ≥W⋅R⋅ω2⋅Hd This inequality shows that pole stability depends on: • Dancer’s weight W: More weight requires more grip force. • Radius of rotation R: A larger radius increases lateral forces. • Spin speed ω: Higher spin speeds amplify centrifugal force. • Height of dancer's center of gravity Hd: A higher center of gravity increases destabilizing moments. • Pole pressure P and friction coefficient μ: Higher pressure and better grip surfaces improve stability. This equation helps quantify the stability requirements of the pole under various conditions. Adjustments to P or ensuring a suitable μ (by using grippy surfaces) are essential for maintaining stability. Go to: www.lupitpole.com IG: @lupitpole Facebook: LUPIT POLE