Water in an irrigation ditch of width w = 3.22 m and depth d = 1.04 m flows with a speed of 0.207 m/s. The mass flux of the flowing water through an imaginary surface is the product of the water’s density (1000 kg/m 3 ) and its volume flux through that surface. Find the mass flux through the following imaginary surfaces: (a) a surface of area wd, entirely in the water, perpendicular to the flow; (b) a surface with area 3wd/ 2, of which wd is in the water, perpendicular to the flow; (c) a surface of area wd/ 2, entirely in the water, perpendicular to the flow; (d) a surface of area wd , half in the water and half out, perpendicular to the flow; (e) a surface of area wd , entirely in the water, with its normal 34.0° from the direction of flow.
Water in an irrigation ditch of width w = 3.22 m and depth d = 1.04 m flows with a speed of 0.207 m/s. The mass flux of the flowing water through an imaginary surface is the product of the water’s density (1000 kg/m 3 ) and its volume flux through that surface. Find the mass flux through the following imaginary surfaces: (a) a surface of area wd, entirely in the water, perpendicular to the flow; (b) a surface with area 3wd/ 2, of which wd is in the water, perpendicular to the flow; (c) a surface of area wd/ 2, entirely in the water, perpendicular to the flow; (d) a surface of area wd , half in the water and half out, perpendicular to the flow; (e) a surface of area wd , entirely in the water, with its normal 34.0° from the direction of flow.
Water in an irrigation ditch of width w = 3.22 m and depth d = 1.04 m flows with a speed of 0.207 m/s. The mass flux of the flowing water through an imaginary surface is the product of the water’s density (1000 kg/m3) and its volume flux through that surface. Find the mass flux through the following imaginary surfaces: (a) a surface of area wd, entirely in the water, perpendicular to the flow; (b) a surface with area 3wd/2, of which wd is in the water, perpendicular to the flow; (c) a surface of area wd/2, entirely in the water, perpendicular to the flow; (d) a surface of area wd, half in the water and half out, perpendicular to the flow; (e) a surface of area wd, entirely in the water, with its normal 34.0° from the direction of flow.
Water in an irrigation ditch of width w = 3.22 m and depth d =1.04 m flows with a speed of 0.207 m/s.The mass flux of the flowing water through an imaginary surface is the product of the water’s density (1000 kg/m3) and its volume flux through that surface. Find the mass flux through the following imaginary surfaces: (a) a surface of area wd, entirely in the water, perpendicular to the flow; (b) a surface with area 3wd/2, of which wd is in the water, perpendicular to the flow; (c) a surface of area wd/2, entirely in the water, perpendicular to the flow; (d) a surface of area wd, half in the water and half out, perpendicular to the flow; (e) a surface of area wd, entirely in the water, with its normal 34.0° from the direction of flow.
A rain gauge consists of a funnel with a diameter D = 10 cm that collects rain and deposits liquid water of density ρ = 1 × 103 kg / m^3 inside a cylinder of diameter d = 1 cm. The column of collected liquid rises at the rate of one centimeter per minute.
a) If the raindrops fall into the funnel with a velocity of 10 m / s, calculate the mass of water liquid in a cubic meter of the atmosphere.
b) Assuming that the raindrops have a radius of 1 mm, determine the number of drops in a cubic meter of the atmosphere. Justify your calculation method.
The average human has a density of 945 kg/m³ after inhaling and 1020 kg/m³ after exhaling.
(a) Without making any swimming movements, what percentage of the human body would be above the surface in the Dead Sea (a body of water with a density of about 1230 kg/m³) in each
of these cases?
24.06
after
Your response is within 10% of the correct value. This may be due to roundoff error, or you could have a mistake in your calculation. Carry out all intermediate results to at
least four-digit accuracy to minimize roundoff error.%
inhaling
15.45
after
Your response is within 10% of the correct value. This may be due to roundoff error, or you could have a mistake in your calculation. Carry out all intermediate results to at
least four-digit accuracy to minimize roundoff error.%
exhaling
(b) Given that bone and muscle are denser than fat, what physical characteristics differentiate "sinkers" (those who tend to sink in water) from "floaters" (those who readily float)? (Select all
that apply.)…
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