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fAn iron cylinder is hung from a string attached to a balance. The cylinder is completely submerged in water as shown in the image. Select

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\fAn iron cylinder is hung from a string attached to a balance. The cylinder is completely submerged in water as shown in the image. Select all the equations applicable to the buoyant force, B, acting on the cylinder. Here, F, is for weight, T is for tension, V is for volume, p is for mass density, and g is for gravitation acceleration on earth. B=Fg g_cylinder - T B=Pcylinder* V cylinder*g B=Pwater*Vcylinder*8 B=Pwater*Vcylinder_submerged*8 B=Pwater*Vwater_in_cup*8 B=F g_water_displaced_by_cylinder O B=Fg_cylinder\f1. Determine the actual weight of an iron cylinder using an analytical balance. (Make sure you have calibrated the balance before taking the measurement.)2. Determine the apparent weight of the cylinder, T, by suspending it from analytical balance with the cylinder submerged in water. (You MUST hang the mass from the hook directly under the pan.)3. Determine the buoyant force from B = F-T 4. Determine the volume of the cylinder in m3.

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