The volume is still 100 ml: the shape does not affect the volume.
A cube with sides measuring 100 cm in length has a volume of 1 million cm3
No.
To find the volume of the smaller cube, we can use the ratio of the volumes of the two cubes. Given that the volume of the larger cube is 250 and the ratio of the volumes is 2:5, we can set up the equation ( \frac{V_{\text{smaller}}}{250} = \frac{2}{5} ). Solving for ( V_{\text{smaller}} ), we get ( V_{\text{smaller}} = 250 \times \frac{2}{5} = 100 ). Therefore, the volume of the smaller cube is 100.
If the base of a cube is 100cm then the base must measure 10cm by 10cm. so, as it is a cube its height must also be 10cm. Therefore the volume of the cube is 10cm x10cm x10cm which equals 1000 cubic cm.
In geometric terms it is still a cube. Its volume is 1 cubic metre (which is 1000 litres).
A cube with sides measuring 100 cm in length has a volume of 1 million cm3
No.
The volume of the cuboid is: 10*5*2 = 100 cubic cm
If the base of a cube is 100cm then the base must measure 10cm by 10cm. so, as it is a cube its height must also be 10cm. Therefore the volume of the cube is 10cm x10cm x10cm which equals 1000 cubic cm.
To find the volume of the smaller cube, we can use the ratio of the volumes of the two cubes. Given that the volume of the larger cube is 250 and the ratio of the volumes is 2:5, we can set up the equation ( \frac{V_{\text{smaller}}}{250} = \frac{2}{5} ). Solving for ( V_{\text{smaller}} ), we get ( V_{\text{smaller}} = 250 \times \frac{2}{5} = 100 ). Therefore, the volume of the smaller cube is 100.
Let V be the volume of the ice cube and U be the volume of the cube immersed in water density of water at 4oC = 0.998 g/cm³ density of ice at 0oC = 0.917 g/cm³ Weight of the ice cube = volume * density * g = 0.917*V*g [N] Buoyancy on the ice cube = volume * density * g = 0.988*U*g [N] Apply Newton's 3rd Law of Motion to the floating ice cube: 0.917*V*g = 0.988*U*g U/V = 0.928 = 92.8% Hence, 92.8% of the ice cube is immersed in water, or 7.2% of the ice cube is above water. The answer in percent can be converted to a fraction as follows: 7.2/100. =========================
The answer is 10 feet, about 3 feet deeper than most Olympic Pools.
In geometric terms it is still a cube. Its volume is 1 cubic metre (which is 1000 litres).
100 grams of water at standard temperature and pressure has a volume of 100 cubic centimeters or 100 millilitres. The volume of 100 grams of any other substance will depend on its specific gravity or density: if less than that of water, it will have a greater volume; if greater than that of water, it will have a smaller volume.
When the water froze into ice it was expanding (thermal expanision) causing the 100 grams of ice to have a greater volume than 100 grams of water!
To determine the mass of one half of an aluminum (Al) cube, you first need to know the volume and density of aluminum. The density of aluminum is approximately 2.7 grams per cubic centimeter (g/cm³). If you have the volume of the entire cube, you can calculate its mass by multiplying the volume by the density, then divide that result by two to find the mass of half the cube. For example, if the cube has a volume of 100 cm³, the mass of one half would be 135 grams.
An increase of 20% equates to 20/100 = 1/5 A cube of side length 5 units increases to 5 + 5/5 = 5 + 1 = 6. The volume of the new cube is thus 6³ = 216 cubic units.