A piece of iron of mass 156 g and density 7.8 g/3
floats on mercury of density
13.6 g/3
. What is the minimum force required to submerge it? DONOT TAKE VOLUME AS 100 CENTIMETER CUBE AND I NEED EXPLANATION AND I WILL MARK YOU BRAINLIEST
Answers
Answered by
3
Answer:
Answer ::-
Given :-
Density = 7.8 g/ cm^3
Volume = 100 cm^3
we know that ,
mass = density *volume
= 7.8 * 100 = 780 g
= 0.78 Kg
We know ,
weight = mg
= 0.78 * 10 = 7.8 N
It fully submerge in water .
Volume of displace water = density * volume of displace water = 1 * 100 = 100 g = 0.1 Kg
Weight of water = mg
= 0.1 * 10 = 1 N
Buoyant force = weight of displace fluid
Therefore ,
Buoyant force = 1 N
The weight of iron piece of water = weight in air - buoyant force = ( 7.8 - 1 ) N
= 6.8 N
Answered by
0
iron
=7.8×10
3
kg/m
3
ρ
Hg
=13.6×10
3
kg./m
3
Let volume of body=V
Weight of body = buoyant force
ρ
iron
Vg=ρ
Hg
V
′
g
7.8×10
3
×V=13.6×10
3
×V
′
V
′
=
13.6×10
3
7.8×10
3
V
′
=
136
78
V
V
′
=0.57V
Volume outside =V−V
′
V−0.57V
=0.43V
=7.8×10
3
kg/m
3
ρ
Hg
=13.6×10
3
kg./m
3
Let volume of body=V
Weight of body = buoyant force
ρ
iron
Vg=ρ
Hg
V
′
g
7.8×10
3
×V=13.6×10
3
×V
′
V
′
=
13.6×10
3
7.8×10
3
V
′
=
136
78
V
V
′
=0.57V
Volume outside =V−V
′
V−0.57V
=0.43V
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