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∙ 14y agoThe density of the rock is its mass divided by its volume (in suitable units). Since a millilitre is the same volume as a cubic centimetre,
density = 127 grams / 32.1 cm3 = 3.956 g/cm3
Wiki User
∙ 14y agoThe density of the rock can be calculated by dividing the mass of the rock (127g) by the volume of water it displaces (32.1 mL). The density of the rock is 3.95 g/mL.
The density of titanium can be calculated using the formula density = mass/volume. The volume of titanium is 0.314 L and the mass is 1.41 kg. Plugging these values into the formula, the density of titanium is 4.49 kg/L.
If a part of a specimen floats in water, it likely has a lower density than water. The density of an object is determined by its mass and volume. Therefore, the part of the specimen that is floating likely has a volume that displaces enough water to support its mass, resulting in it floating.
The body's overall density remains the same in water because the mass of the body and the volume of water it displaces are equal, following Archimedes' principle. When submerged, the body displaces an amount of water equal to its own weight, which keeps the body's density constant.
Density is calculated by dividing the mass of the object by the volume it displaces. In this case, the density of the marble would be 2.5 g/mL (12.5 g / 5.0 mL).
To find the density of floating objects, you need to measure the mass of the object and the volume of water it displaces when floating. The density can then be calculated by dividing the mass of the object by the volume of water displaced.
Determine its volume by how much water it displaces, then divide mass by volume
The density of the object can be calculated using the formula: Density = Mass/Volume. In this case, the mass of the object is 9.0 grams and it displaces 13 cm3 of water. Thus, the density of the object is 9.0g / 13 cm3 = 0.69 g/cm3.
To find the density, divide the mass of the object by the volume of water it displaces. In this case, the density of the object would be 5 grams per milliliter (10 grams / 2 milliliters).
The mass of iron is 598,4 g.
It's difficult to tell what you are asking. If the question is concerned with the bouyancy of the object, it will sink if it first displaces its volume of water, or will float if it first displaces its weight in water. Since density is mass per unit volume, objects with an average density greater than water will sink.
First, convert the volume of water to grams using the density of water. The density of water is 1g/cm^3, so 65.8 mL of water is equivalent to 65.8 grams. Since the mass of the titanium displaces an equal volume of water (65.8g), the mass of the titanium is also 65.8g.
The density of titanium can be calculated using the formula density = mass/volume. The volume of titanium is 0.314 L and the mass is 1.41 kg. Plugging these values into the formula, the density of titanium is 4.49 kg/L.
The density of the object is calculated by dividing the mass (550 g) by the volume it displaces (25 mL). However, since the units need to be consistent, 25 mL needs to be converted to cubic centimeters (cm3) since 1 mL is equal to 1 cm3. Thus, the density of the object is 22 g/cm3.
Density affects buoyancy by determining whether an object will float or sink in a fluid. If an object is less dense than the fluid it is in, it will float; if it is more dense, it will sink. Buoyant force acts in the opposite direction to gravity and is stronger when the density of the fluid is greater than the density of the object.
The density of the titanium can be calculated using the formula: Density = mass/volume. Plugging in the values, Density = 72g / 16mL = 4.5 g/mL. Therefore, the density of the titanium is 4.5 g/mL.
To find the density of a quarter, you would first measure its mass using a scale. Then, you would measure its volume by water displacement, where you would measure the amount of water the quarter displaces when submerged. Finally, divide the mass by the volume to calculate the density of the quarter.
To calculate the density of the object, you need to divide the mass of the object by the volume of water it displaces. Since water has a density of 1 g/mL, 4 millimeters of water is equal to 4 grams per square centimeter. Therefore, the density of the object would be 20 g / 4 cm^3 = 5 g/cm^3.