A solid cylinder of mass m length l and area of cross section a is placed as shown in the figure. Nov 3, 2021 · Answer is : (b) m2g2l 6AY m 2 g 2 l 6 A Y.

A solid cylinder of mass m length l and area of cross section a is placed as shown in the figure. A uniform rod of length l is acted upon by a force F in a gravity free region, as shown in the figure. A solid cylinder of mass m and length l is placed vertically on the ground. Consider a strip at a distance x from the top of cylinder. cross-sectional area A and Young's modulus Y is acted is acted upon by the forces as shown in the figure. Apr 29, 2020 · We need to calculate the change in length. If Y = Young's modulus of cylinder's }\) (d) \ (\frac {m^2g^2l} {AY}\) A solid cylinder of mass m length I and area of cross section A is placed as shown in the figure If Young s modulus is Y then strain energy stored in the cylinder is A C 2 m g l 3AY 2 m g 1 7 A V B D m g 1 6AY m g 1 AY A cylinder of cross-section area A, length L, and mass m is floating vertically in a fluid of density ρ. If the area of cross-section of the rod is A and its Young's modulus is Y, then the elastic potential energy stored in the rod due to elongation is Nov 3, 2018 · A uniform cylinder of length L and mass M having cross-sectional area A is suspended with its length vertical from a fixed point by a massless spring such that it is half submerged in a liquid of density σ at equilibrium position. Hence, The strain energy stored in the cylinder is. If there is a current I flowing through this coil, what is the direction of the force acting on section CD of this coil? A block of mass ′M ′ area of cross-section ′A′ and length ′l′ is placed on smooth horizontal floor. Was this answer helpful? A solid cylinder of mass m, length l and area of cross-section A is placed as shown in figure. Using formula for change in energy. If Young's modulus is Y then what is the strain energy stored in the c. If Young's modulus is Y then strain energy stored in the cylinder is m'82 3AY (B) m*g?! 6AY még? A rectangular coil, with corners labeled ABCD, of length L and width w is placed in a magnetic field B as shown in Figure 27-6. We need to calculate the strain energy stored in the cylinder. We know that, The initial energy. Nov 3, 2021 · Answer is : (b) m2g2l 6AY m 2 g 2 l 6 A Y. Put the value into the formula. Step by step video & image solution for A solid cylinder of denisty rho_ (0), cross-section area A and length l floats in a liquid rho (gtrho_ (0) with its axis vertical, as shown. A force ′F ′ is applied on the block as shown. A solid cylinder of mass m length I and area of cross section A is placed as shown in the figure. If it is slightly displaced downward and released, the time period will be. Still have questions? Feb 20, 2025 · Solution For A solid cylinder of mass m and length l and area of cross section A is placed vertically on the ground. The elongation in the rod, is. If Young’s modulus is Y then strain energy stored in the cylinder is. Using formula of young modulus. A solid cylinder of density ρ0, cross-section area A and length l floats in a liquid of density ρ(> ρ0) with its axis vertical, as shown. Please subscribe our Youtube channel to unlock this solution. The final energy. (A) Find an expression for the length, I, of the cylinder above the fluid when it is in its equilibrium position. If ′y′ is young modulus of material, then total extension in the block will be: A uniform cylindrical rod of length L. kzr jzfomj qnfurrm ubf nvhosqc eerr eafzt loj mnq hcjk