A 700 g solid cube of length 10 cm floats partially in water. The volume of the portion of the cube floating above the water level is
vanutri:
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Answers
Answered by
238
Hey there!
Given,
Mass of cube(m) = 700 g = 0.7 kg
Length of cube = 10 cm
And we know that density of water = 1000 kg/m³
We also know,
Density = mass / volume
So, volume = mass / density
= 0.7 kg / 1000 kg/m³
= 70000 m³
= 700 cm³
Now,
Volume of cube = a³ = 10³ = 1000 cm³
Volume of cube's above portion = 1000 - 700 = 300 cm³
Hope It helps YoU!
Given,
Mass of cube(m) = 700 g = 0.7 kg
Length of cube = 10 cm
And we know that density of water = 1000 kg/m³
We also know,
Density = mass / volume
So, volume = mass / density
= 0.7 kg / 1000 kg/m³
= 70000 m³
= 700 cm³
Now,
Volume of cube = a³ = 10³ = 1000 cm³
Volume of cube's above portion = 1000 - 700 = 300 cm³
Hope It helps YoU!
Answered by
325
Hey! ! !
mate :-
Solution:
The weight of the cube is balanced by the buoyant force. The buoyant force is equal to the weight of the water displaced. If a volume V of the cube is inside the water, the weight of the displaced water = Vrg, Where r is the density of water,
Thus Vrg = (0.7kg) g.
Or,
V = 0.7kg/p
= 0.7kg/1000kg/m*3
= 7 × 10 *-4 m*3
= 700 cm *3
The total volume of the cube = (10cm) 3 = 1000cm3.
The volume outside the water is 1000-700 = 300 cm3.
mate :-
Solution:
The weight of the cube is balanced by the buoyant force. The buoyant force is equal to the weight of the water displaced. If a volume V of the cube is inside the water, the weight of the displaced water = Vrg, Where r is the density of water,
Thus Vrg = (0.7kg) g.
Or,
V = 0.7kg/p
= 0.7kg/1000kg/m*3
= 7 × 10 *-4 m*3
= 700 cm *3
The total volume of the cube = (10cm) 3 = 1000cm3.
The volume outside the water is 1000-700 = 300 cm3.
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