Sphere a and b are made of the same material. Sphere c is made of a different material. Spheres A and C have equal radii. The radius of sphere B is half that of A. Density of A double that of C. Now answer the following questions. Find the ratio of masses of spheres A and B, Find the ratio of spheres A and B., Find the ratio of masses of spheres A and C
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Hey Dear,
● Answer -
mA/mB = 8
mA/mC = 8
◆ Explanation -
# Given -
ρA = ρB
ρA = 2ρC
rA = rC
rA = 2rB
# Solution -
Ratio of masses of A & B is given by -
mA/mB = (ρA/ρB) × (rA/rB)³
But we know, ρA = ρB & rA = 2rB,
mA/mB = (ρB/ρB) × (2rB/rB)³
mA/mB = 2³
mA/mB = 8
Ratio of masses of A & C is given by -
mA/mC = (ρA/ρC) × (rA/rC)³
But we know, ρA = 2ρC & rA = rC,
mA/mC = (2ρC/ρC) × (rC/rC)³
mA/mC = 2³
mA/mC = 8
Thanks for asking..
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