The density of ice is 0.921gcm−3. Calculate the mass of a cubic block of ice which is 76mm on each side.
4×103g
4×102g
0.04g
49g
A
4×103g
B
49g
C
4×102g
D
0.04g
Open in App
Solution
Verified by Toppr
Now, 1 mm = 0.1 cm
∴ 76mm = 7.6 cm Volume of cube =(7.6)3= 438. 98 cm3 Now, mass = density × volume = 0.921 × 438.98 = 404 g=4.04×102g
Was this answer helpful?
4
Similar Questions
Q1
The density of ice is 0.921gcm−3. Calculate the mass of a cubic block of ice which is 76mm on each side.
View Solution
Q2
Consider a gravity-free hall in which a tray of mass M,carrying a cubical block of ice of mass m and edge L,is at rest in the middle (figure 9-E4).If the ice melts,by what distance does the centre of mass of "the tray plus the ice" system descend ?
View Solution
Q3
A cube of iron (density = 8000 kg m−3, specific heat capacity = 470 J kg−1 K−1) is heated to a high temperature and is placed on a large block of ice at 0°C. The cube melts the ice below it, displaces the water and sinks. In the final equilibrium position, its upper surface just goes inside the ice. Calculate the initial temperature of the cube. Neglect any loss of heat outside the ice and the cube. The density of ice = 900 kg m−3 and the latent heat of fusion of ice = 3.36 × 105 J kg−1.
View Solution
Q4
A cubical vessel of side 10cm is filled with ice at 0oC and is immersed in water bath as 100oC. If thickness of walls of vessel is 0.2cm and conductivity is 0.02CGSunits, then time in which all the ice melts is (Density of ice=0.9gm/cc)
View Solution
Q5
A cubical block of ice of mass m and edge L is placed in a large tray of mass M. If the ice melts, how for does the center of mass of the system "ice plus tray" come down?