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The density of liquid mercury is 13.5 g/cm^3. What mass of mercury (in kg) is required to fill a hollow cylinder having an inner diameter of 2.00 cm to a height of 25.0 cm? *

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Answer: 1.06 kg

Step-by-step explanation:

Density is defined as the mass contained per unit volume.


Density=(mass)/(Volume)

Given :

Density of mercury =
13.5g/cm^3

volume of cylinder = volume of mercury =
\pir^2h

where r = radius of cylinder =
(diameter)/(2)=(2cm)/(2)=1cm

h= height = 25.0 cm

Putting in the values we get:

volume of mercury =
3.14* 1^2* 25=78.5cm^3


mass=density* volume=13.5g/cm^3* 78.5cm^3=1059.75g=1.06kg (1kg=1000g)

Thus mass of mercury required to fill a hollow cylinder having an inner diameter of 2.00 cm to a height of 25.0 cm is 1.06 kg.

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