2.00 m 4.00 m
Q: A cube of wood having an edge dimension of 20.7 cm and a density of 655 kg/m³ floats on water. (a)…
A: Given:Edge dimension of cube, a = 20.7 cmdensity of cube of wood, ρ0 = 655 kg/m3
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Q: 13. Review. The tank in Figure P14.13 is filled with water of depth d = 2.00 m. At the bottom of one…
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Q: A cube of wood having an edge dimension of 21.7 cm and a density of 651 ka/m? floats on water. (a)…
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A: Given that, Diameter = 3.00 cm Exit diameter = 9.00 cm Flow = 40.0 L/s²
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Q: what is the pressure to the Bernoulll efrect as water goees into .60 cm diameter noZzie from cm…
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Q: A cube of wood having an edge dimension of 21.9 cm and a density of 651 kg/m floats on water. (a)…
A: edge length of cube = S = 21.9 cm = 0.219 m density of wood = 651 kg/m3 density of fluid =1000 kg/m3
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A: total depth = 32 m height of air above the water level = 6 m width of gate = 10 m
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Q: (a) What is the pressure drop (in N/m2) due to the Bernoulli effect as water goes into a 3.50 cm…
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Q: (a) What is the pressure drop (in N/m?) due to the Bernoulli effect as water goes into a 3.50 cm…
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Q: Hydraulic systems utilize Pascal's principle by transmitting pressure from one cylinder (called the…
A: Pascal's Principle is also known as Pascal's Law. Pascal's Principle states that the pressure…
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Q: (a)What is the pressure drop (in N/m2) due to the Bernoulli effect as water goes into a 3.50 cm…
A: solution as
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Q: A liquidof density 840 kgfows through aherizontal pipe that has across-sectional area of 2.90x 10 in…
A: ρ = 840 kg/m3 A1 = 2.90 x 10-2 m2 A2 = 9.30 x 10-2 m2 P1-P2 = 7.90 x 103 Pa
Q: A hollow ball with a diameter of 3.76 cm has an average density of 0.0835 g/cm³ What force must be…
A: diameter = 3.76 cmradius = 3.76 cm2r = 1.88 cm density of ball = 0.0835 gcm3= 83.5 kgm3
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The upper
edge of a gate in a dam runs along the
water surface. The gate is 2.00 m high
and 4.00 m wide and is hinged along
a horizontal line through its center
(Fig. ). Calculate the torque
about the hinge arising from the force
due to the water. (Hint: Use a procedure
similar to that used in Problem
12.55; calculate the torque on a thin, horizontal strip at a depth h and
integrate this over the gate.)
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