A cubical block of water is dipped completely in
water. Each edge of the block is 1cm in length. Find the buoyant force acting
on the block
Answers
Answered by
105
length of edge of cubical ice block = 1 cm
volume of the block (V)= 1³ cm³ = 10^(-6) m³
density of water (Dw)= 10³ kg/m³
buoyant force = Dw×V×g = 10³ × 10^(-6) × 10 = 10^(-2) N = 0.01 N
volume of the block (V)= 1³ cm³ = 10^(-6) m³
density of water (Dw)= 10³ kg/m³
buoyant force = Dw×V×g = 10³ × 10^(-6) × 10 = 10^(-2) N = 0.01 N
Answered by
33
Buoyant force acting vertically upwards on the object = weight of the water displaced
= density of water * volume of block * g = 1 gm / cm³ * 1cm³ * 981 cm/sec²
= 981 dynes
= 0.00981 Newtons
= density of water * volume of block * g = 1 gm / cm³ * 1cm³ * 981 cm/sec²
= 981 dynes
= 0.00981 Newtons
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