Because submarines need air.
When water is taken into the tanks of a submerged submarine, its total volume increases, displacing more water and increasing its buoyant force. This increases the upward force acting on the submarine, causing it to rise in the water or maintain a shallower depth.
A change in buoyancy affects a submarine's ability to rise and sink in the water. By adjusting the amount of water in its ballast tanks, the submarine can control its buoyancy and depth in the water. This is essential for navigating through different depths and maintaining stability.
A submarine can sink and float in water because it has ballast tanks that can be filled with water to make it sink and with air to make it float. By adjusting the amount of water and air in the ballast tanks, the submarine can control its buoyancy and stay submerged at a desired depth or rise back to the surface.
If an object's mass remains constant but its volume is increased, then the density of the object decreases. This is because density is calculated by dividing an object's mass by its volume, so increasing the volume while keeping the mass constant leads to a lower density value.
If the mass of an object is increased while its volume remains constant, the density of the object will also increase. Density is defined as mass divided by volume, so an increase in mass with constant volume leads to a higher density.
The density will rise and submerge the submarine.
The density will rise and submerge the submarine.
A submarine alters its buoyancy to rise and fall in water by adjusting the amount of water in its ballast tanks. When the tanks are filled with water, the submarine becomes heavier and sinks; when air is pumped into the tanks, the submarine becomes lighter and rises. This process allows the submarine to control its depth in the water column effectively.
The volume of the hull of a Kilo-class submarine is approximately 1,300 to 1,500 cubic meters. This volume can vary slightly depending on the specific variant of the Kilo-class submarine. The Kilo-class is designed for anti-submarine and anti-surface warfare, and its hull shape is optimized for underwater operations.
Volume = Mass/Density. In a larger container the mass of the gas remains unchanged, the density decreases so the volume increases.
Yes, when a submarine boat pumps water out of its flotation (not floatation) tanks, the submarine should rise.
To rise again, the submarine's weight must be decreased. Air is pumped into the ballast tanks to force the water out. The buoyant force acting on the submarine now exceeds the submarine's weight. With positive buoyancy, the submarine rises. The less weight an object has the more its density decreases. Hope that kinda helps?
A submarine actually controls its weight by allowing water to enter or exit hollow chambers in its hull. These chambers are called ballast tanks. Ballast is anything carried in a ship to give stability. When water is allowed to flood into a submarine's ballast tanks, the weight of the submarine increases. When this increased weight exceeds the submarine's buoyancy, the submarine will sink. To allow the submarine to rise, air is pumped into the ballast tanks. The air forces out the water, reducing the weight of the submarine. The submarine then becomes lighter, buoyancy increases, and it floats to the surface. A submarine can also be made to "float" underwater at any depth by adjusting the amount of water weight in its ballast tanks.
A submarine pumps water out of its flotation tanks to decrease its overall density, allowing it to become buoyant and rise to the surface. By removing water, the submarine reduces its weight relative to the volume of water it displaces, which is governed by Archimedes' principle. As the submarine's density becomes less than that of the surrounding water, it ascends. This process is crucial for maneuvering between underwater and surface positions.
Yes, the buoyant force acting on a submerged submarine depends on the volume of water displaced by the submarine, not directly on its weight. According to Archimedes' principle, the buoyant force is equal to the weight of the water displaced, which is determined by the submarine's submerged volume. However, for the submarine to be neutrally buoyant and maintain a certain depth, its weight must equal the buoyant force.
When water is taken into the tanks of a submerged submarine, its total volume increases, displacing more water and increasing its buoyant force. This increases the upward force acting on the submarine, causing it to rise in the water or maintain a shallower depth.
I think the voulume is required in ml , So the answer will be 152ml...