Density = mass/volume Volume = length X width X height Volume = 20 cm X 5 cm X 1 cm = 100 cm3 Density = 500 g divided by 100 cm3 = 5 g/cm3 (or 5g/ml)
4/3 pi r^3 = 100r = (100*3/4/pi)^(1/3) r = 2.87989833828654 d = 2*r d = 5.75979667657308 cm The diameter is 5.75979667657308 cm
Volume (cubic cm, cubic in. etc.)
millimeter is not a measure of volume
10 to the 0 power = 1 10 to the 1 power = 10 10 to the 2 power = 100 10 to the 3 power = 1000 so, 10 cm to the 3 power = 1000 cm. As there are 100 cm in a metre, 1000 would equal 10 metres. Unless you mean "cubed"... in which case we are talking about volume.... 10 cm x 10 cm = 100 square centimetres (area) 10 cm x 10 cm x 10 cm = 1000 cubic centimetres (volume) 1000 cubic centimetres = 1 litre or 1000 cc
Volume = area x height volume is 100 cm cubed height = volume/area = 100/50 = 2 cm
100 cm is a length, not a volume. However, if the volume were 100 cubic cm, the density would be 0.196/100 = 0.00196 grams per cc.
I assume the volume is 100 cubic cm and NOT 100 cm. The volume of a cylinder is cross-sectional area * height 100 = cross sectional area * 30 so that the area of the bottom, or cross section, is 100/30 = 3.333... sq cm
It is: 100*100*100 = 1,000,000 cubic cm
Depends on the substance. 'cm^3' is a measure of volume, 'grams' is a measure of mass. The international standard is '1 cm^3 = 1 gram of pure water at STP'. So if you are referring to water then 100 cm^3 = 100 grams.
Volume of this sphere is 4,188,790 cm3
1 metre = 100 cm so 1 cubic metre = 100 cm * 100 cm * 100 cm = 1,000,000 cm3. So divide by 106.
100
200
density = mass ÷ volume = 890 g ÷ 100 cm³ = 8.9 g/cm³
100*200*300 = 6,000,000 cubic cm
The answer to this is pretty straightforward. First, the volume a tank measuring 100 by 40 by 60 cm is 100x60x40cm = 240,000 cm^3 or cubic cm. Since one liter = 1000 cm^3, the total tank volume is thus 240 liters. If the tank is half full, then simply halve the amount of water so the tank would contain 120 liters if half full. The same approach can be used for any tank or container assuming it's volume is known, or can be calculated.