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You cannot compare these two items. One is a measure of weight while the other is a measure of size or space. 552 grams is a measure of how much something weighs. Cubic centimeter is a measure of how much space something takes up or the size of something as it is a measure of volume. The two are not compatible. I'm sorry I could not be of more assistance.
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How much mass is in 10 cm3?
That would be (10) times (the density of the substance).
If 100cm3 bottle is used for this experiment how much water would you expect to go in to the bottle?
If the bottle has a capacity of 100 cm3, you would expect to be able to fill it with 100 cm3 of water.
What is larger unit L or cm3?
L is much larger than cm3
How much is 1 gram of mercury?
The density of mercury is 13.6 g/cm3. Therefore, 1 gram of mercury would occupy approximately 0.074 cm3 of space.
How much is two liters in cm3?
1 milliltre = 1 cm3 So 2 litres = 2000 ml = 2000 cm3
How much is 1000-cm3?
997
How much is 2 oz converted into cc's?
1 oz = 29.57 cm3 2 oz * (29.57 cm3/oz) = 59.14 cm3
What is the volume in cubic units centimetersa square block with 4 cm3 and a mass that equals 47.75 gr?
There is not much to calculate here - 4 cm3 is the volume. The mass is irrelevant for this problem.There is not much to calculate here - 4 cm3 is the volume. The mass is irrelevant for this problem.There is not much to calculate here - 4 cm3 is the volume. The mass is irrelevant for this problem.There is not much to calculate here - 4 cm3 is the volume. The mass is irrelevant for this problem.
What would the volume be on a jewelry box 75 cm3?
The volume is already stated. 75 cm3
How much is 1 litre of blood in cm3?
1 litre of blood is equivalent to 1000 cubic centimeters (cm3).
Would Uranus float in water?
No, the density of Uranus is 1.27 g/cm3 (the density of water is 1.00 g/cm3), therefore Uranus would sink. The planet that would float in water is the planet Saturn which has a density of 0.687 g/cm3.
What is the mass of 2.5 cm3 of ice at freezing temperature?
The density of ice is approximately 0.92 g/cm3. Therefore, the mass of 2.5 cm3 of ice at freezing temperature would be 2.5 cm3 * 0.92 g/cm3 = 2.3 grams.
