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Suppose 1 gold bar is 6cm long 2cm high 3cm wide how many whole gold bars will yoube able to fit in a vault with a volume of 500cm3?
Wiki User
∙ 12y ago
27
Wiki User
∙ 12y ago
To find out how many gold bars can fit in the vault, calculate the volume of one gold bar: 6 cm x 2 cm x 3 cm = 36 cm3. Then divide the vault's volume of 500 cm3 by the volume of one gold bar, which is 36 cm3. Therefore, you can fit approximately 13 whole gold bars in a vault with a volume of 500 cm3.
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Suppose one bar of gold is 6centimeters long 2 centimeters high and 3 centimeters wide How many whole gold bars will you be able to fit in a vault with a volume of 500 centimeters3?
First you must find the volume of the gold bar. Volume = Length * width * height V = 6*2*3 V = 36cm3 Then you can divide the vault's volume by the gold bar's volume to find out how many can fit. 500/36 = 13.888888... Roughly, 14 bars could fit into the vault.
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1 gold bar is 6 cm long 2 cm high and 3 cm wide How many whole gold bars will you be able to fit in a vault with a volume of 500 cm 3?
The question is underspecified. You need know the dimensions of the vault to calculate how many rigid cuboids will fit. For example, the vault could be 0.1 cm wide, 0.1 cm high and 50,000 cm long - giving it a volume of 500 cubic cm. Yet not one single bar will fit into it because the vault is too narrow. The volume of a single cuboid is length * height * width = 6*2*3 = 36 cubic cm. In principle, the number of such bars that can be fitted into the vault is (500/36) - rounded down. That is, 13 bars. In practise, the shape of the vault may reduce this number.
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