QUESTION # 2 A brass cube 6 in on a side weighs 67 Ib. We want to hold this cube in equilibrium under water by attaching a light foam buoy to it. If the foam weighs 4.5 lb/ft³, what is the minimum required volume of the buoy? Foam Water Wires connecting brass and foam Brass 3 OF 5
QUESTION # 2 A brass cube 6 in on a side weighs 67 Ib. We want to hold this cube in equilibrium under water by attaching a light foam buoy to it. If the foam weighs 4.5 lb/ft³, what is the minimum required volume of the buoy? Foam Water Wires connecting brass and foam Brass 3 OF 5
Chapter2: Loads On Structures
Section: Chapter Questions
Problem 1P
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Transcribed Image Text:**Question #2:**
A brass cube 6 inches on a side weighs 67 lb. We want to hold this cube in equilibrium under water by attaching a light foam buoy to it. If the foam weighs 4.5 lb/ft³, what is the minimum required volume of the buoy?
**Diagram Explanation:**
The diagram depicts a brass cube submerged under water with a foam buoy attached to it. Here are the key elements:
- **Brass Cube**: Positioned at the bottom, with arrows indicating forces acting on it.
- **\( W_B \)**: Weight of the brass.
- **\( F_{BB} \)**: Buoyant force acting on the brass cube.
- **Foam Buoy**: Positioned above the brass cube in the water with arrows indicating forces acting on it.
- **\( W_F \)**: Weight of the foam.
- **\( F_{BF} \)**: Buoyant force acting on the foam.
- **Wires**: Connect the brass cube and foam buoy, maintaining tension and equilibrium.
The goal is to determine the minimum volume of the foam buoy needed to balance the brass cube underwater.
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