4. The density of mercury is 13.6 g/cm3 in CGS system.Find its value in SI units.
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3
The height of mercury coloumn in a barometer in Calcutta lab was recoreded to be 75 cm. Calculate this pressure in SI and CGS units using following data: Specific Gravity of mercury = 13.6, Density of water = 1000 kg/metre(cubed), g = 9.8 m/second (squared) at Calcutta. Given P = hpg in usual symbols.
8 years ago
Answers : (1)
Pressure = hpg = (75 cm)(13.6 * 1000 kg/m3)(9.8 m/s2)
SI units
We only need to convert cm to m, since all other units are already SI.
So, pressure in SI units = (0.75 m)(13.6 * 1000 kg/m3)(9.8 m/s2) = 99960 bar
CGS units
Here, we need to convert kg/m3 to g/cm3 and m/s2 to cm/s2
1 kg/m3 = 1000 g/m3 * (1 m/100 cm)3 = 1000 g / 1000000 cm3 = 0.001g/cm3.
So 1000 kg/m3 = 0.001 * 1000 g/cm3
= 1 g/cm3
1 m/s2 = 100 cm/s2
So, 9.8

8 years ago
Answers : (1)
Pressure = hpg = (75 cm)(13.6 * 1000 kg/m3)(9.8 m/s2)
SI units
We only need to convert cm to m, since all other units are already SI.
So, pressure in SI units = (0.75 m)(13.6 * 1000 kg/m3)(9.8 m/s2) = 99960 bar
CGS units
Here, we need to convert kg/m3 to g/cm3 and m/s2 to cm/s2
1 kg/m3 = 1000 g/m3 * (1 m/100 cm)3 = 1000 g / 1000000 cm3 = 0.001g/cm3.
So 1000 kg/m3 = 0.001 * 1000 g/cm3
= 1 g/cm3
1 m/s2 = 100 cm/s2
So, 9.8

Answered by
12
Hey there!
Density's SI unit is kg/m³
So, convert it into kg/m³
i.e 1 cm = 10-² m and 1g = 10-³ kg
Now, We can convert density of mercury.
13.6 g/cm³
= 13.6 × ( 10-³)/(10-²)³ kg/m³
= 13.6 × 10^(-3 + 6) kg/m³
= 13.6 × 10³ kg/m³ ← Ans
Hope It Helps You!
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