A rectangular aluminium block with a cavity at its center is completely submerged in water as shown in Figure 2.3. The dimensions of the block are 10 cm x 8 cm x 6 cm. The densities of aluminum and water are 2700 kg m-3 and 1000 kg m-3 respectively. The mass of air in the cavity can be neglected. The block is able to stay at rest uprightly in water as shown in Figure 2.3. Draw and label the force(s) acting on the aluminium block in Figure 2.3 Deduce the weight of the aluminium block using the pressure difference found in (b)(i) which is given by ρg(h2 – h1). . Hence, find the volume of the cavity.
A rectangular aluminium block with a cavity at its center is completely submerged in water as shown in Figure 2.3. The dimensions of the block are 10 cm x 8 cm x 6 cm. The densities of aluminum and water are 2700 kg m-3 and 1000 kg m-3 respectively. The mass of air in the cavity can be neglected. The block is able to stay at rest uprightly in water as shown in Figure 2.3. Draw and label the force(s) acting on the aluminium block in Figure 2.3 Deduce the weight of the aluminium block using the pressure difference found in (b)(i) which is given by ρg(h2 – h1). . Hence, find the volume of the cavity.
International Edition---engineering Mechanics: Statics, 4th Edition
4th Edition
ISBN:9781305501607
Author:Andrew Pytel And Jaan Kiusalaas
Publisher:Andrew Pytel And Jaan Kiusalaas
Chapter7: Dry Friction
Section: Chapter Questions
Problem 7.35P: The weight of the cylindrical tank is negligible in comparison to the weight of water it contains...
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A rectangular aluminium block with a cavity at its center is completely submerged in water as shown in Figure 2.3. The dimensions of the block are 10 cm x 8 cm x 6 cm. The densities of aluminum and water are 2700 kg m-3 and 1000 kg m-3 respectively. The mass of air in the cavity can be neglected.
The block is able to stay at rest uprightly in water as shown in Figure 2.3.
- Draw and label the force(s) acting on the aluminium block in Figure 2.3
- Deduce the weight of the aluminium block using the pressure difference found in (b)(i) which is given by
ρg(h2 – h1).
. Hence, find the volume of the cavity.
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