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Example (8): A slurry containing 50 percent of the mass of solid materials with a density...
Example (8): A slurry containing 50 percent of the mass of solid materials with a density of 2,600 kg / m is filtered on a rotary cylinder filter, with a diameter of 2.25 m and a length of 2.5 m, which works with immersion of 35% of its surface in the slurry and under vacuum 600 mm Hg. A laboratory test on a slurry sample, using a 100 cm² paper filter and covered with a cloth identical to that used on a cylinder, produced 220 cm of filtration in the first minute and 120 cm of filter the next day a minute when the paper was under a vacuum of 550 mm Hg. The apparent density of the moist cake was 1600 kg / m and the filter density was 1000 kg / m3. Assuming the cake was not compressible and left 5 mm of cake on the cylinder, determine the theoretical maximum flow rate of the filter that could be obtained. What is the speed of the cylinder that will give the filter rate 80% of the maximum?
Solutions
Amanda K answered 1 month agoRelated Solutions
Find the mass and the center of mass of the solid E with the given density...
Find the mass and the center of mass of the solid E
with the given density function
ρ(x,y,z).
E lies under the plane z = 3 + x +
y and above the region in the xy-plane bounded by the
curves
y=√x, y=0, and x=1;
ρ(x,y,z) = 10.
m =
x =
y =
z =
Find the mass and center of mass of the solid E with the given density function...
Find the mass and center of mass of the solid E with
the given density function ρ.
E is bounded by the parabolic cylinder
z = 1 − y2
and the planes
x + 4z = 4,
x = 0,
and
z = 0;
ρ(x, y, z) = 3.
m
=
x, y, z
=
Find the mass and center of mass of the solid E with the given density function...
Find the mass and center of mass of the solid E with
the given density function ρ.
E is the tetrahedron bounded by the planes
x = 0,
y = 0,
z = 0,
x + y + z = 3;
ρ(x, y, z) = 7y
Find the mass and center of mass of the solid E with the given density function...
Find the mass and center of mass of the solid E with the given
density function ?. E is the tetrahedron bounded by the planes x =
0, y = 0, z = 0, x + y + z = 2; ?(x, y, z) = 3y.
Find the mass and center of mass of the solid E with the given density function...
Find the mass and center of mass of the solid E with
the given density function ρ.
E is the tetrahedron bounded by the planes
x = 0,
y = 0,
z = 0,
x + y + z = 2;
ρ(x, y, z) = 3y.
m
=
x, y, z
=
A solid, homogeneous sphere with a mass of m0, a radius of r0 and a density...
A solid, homogeneous sphere with a mass of m0, a
radius of r0 and a density of ρ0 is placed in
a container of water. Initially the sphere floats and the water
level is marked on the side of the container. What happens to the
water level, when the original sphere is replaced with a new sphere
which has different physical parameters? Notation: r means the
water level rises in the container, f means falls, s means stays
the same....
A solid, homogeneous sphere with a mass of m0, a radius of r0 and a density...
A solid, homogeneous sphere with a mass of m0, a
radius of r0 and a density of ρ0 is placed in
a container of water. Initially the sphere floats and the water
level is marked on the side of the container. What happens to the
water level, when the original sphere is replaced with a new sphere
which has different physical parameters? Notation: r means the
water level rises in the container, f means falls, s means stays
the same....
A solid, homogeneous sphere with a mass of m0, a radius of r0 and a density...
A solid, homogeneous sphere with a mass of m0, a
radius of r0 and a density of ρ0 is placed in
a container of water. Initially the sphere floats and the water
level is marked on the side of the container. What happens to the
water level, when the original sphere is replaced with a new sphere
which has different physical parameters? Notation: r means the
water level rises in the container, f means falls, s means stays
the same....
A solid, homogeneous sphere with a mass of m0, a radius of r0 and a density...
A solid, homogeneous sphere with a mass of m0, a
radius of r0 and a density of ρ0 is placed in
a container of water. Initially the sphere floats and the water
level is marked on the side of the container. What happens to the
water level, when the original sphere is replaced with a new sphere
which has different physical parameters? Notation: r means the
water level rises in the container, f means falls, s means stays
the same....
A solid, homogeneous sphere with a mass of m0, a radius of r0 and a density...
A solid, homogeneous sphere with a mass of m0, a
radius of r0 and a density of ρ0 is placed in
a container of water. Initially the sphere floats and the water
level is marked on the side of the container. What happens to the
water level, when the original sphere is replaced with a new sphere
which has different physical parameters? Notation: r means the
water level rises in the container, f means falls, s means stays
the same....
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