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Volume of a Cube Length x Breadth x Height Volume of a Triangular Prism (Length x Breadth x Height) divided by 2 Volume of a Square Pyramid (Length x Breadth x Height) divided by 3 Volume of a Cylinder (Pi x Radius x Radius x Length) Volume of a Cone (Pi x Radius x Radius x Height) divided by 3 Volume of a Sphere (Pi x Radius x Radius x Radius x 4) divided by 3 -----=-----=-----=-----=-----=-----=-----=-----=-----=-----=-----= By Austin From Covenant Christian School
The volume of a siphon tube would depend on its specific dimensions, such as length and diameter. To calculate the volume, you would use the formula for the volume of a cylinder, which is V = πr^2h, where r is the radius of the tube and h is the height (or length) of the tube.
The radius of a cylinder can be calculated using the formula r = √(V / (π * h)), where r is the radius, V is the volume, and h is the height. Given the length of the tank as 10 feet, the radius could be calculated if the volume of the tank is provided as well.
To calculate the time it takes to purge a 10-mm section of a 20-cm diameter pipe, first find the volume of the section. The volume can be calculated using the formula for the volume of a cylinder, ( V = \pi r^2 h ), where ( r ) is the radius (0.1 m) and ( h ) is the length (0.01 m). This results in a volume of approximately 0.000314 m³ or 0.314 L. At a flow rate of 17 L/min, it would take about 0.0185 minutes, or approximately 1.11 seconds, to purge the section.
Volume of a cylinder = (pi) (radius)2 (length)Radius = 1/2 diameter = 3 inchesLength = 12 inches1 gallon = 231 cubic inchesVolume = (pi) (3)2 (12) = 108 pi = 339.292 cubic inches = 1.4688 gallonsThat's the volume of the section of pipe. I have no way of knowinghow much water is in it. It could even be empty.
This cylinder has a radius of approximately 4.0cm
The volume is pi*r^2*h where r is the radius of the circular] cross section and h is the height (or length).
length = volume/cross-section
Volume of a cylinder = (pi) (radius)2 (length)Volume of the pipe section, with dimensions in feet = (pi) (1)2 (8) = 8 pi = 25.133 cubic ft (rounded)
Volume of a cylinder = (area of its cross-section) x (its length) If the end is a circle, then the area of the cross-section = (pi) x (half the diameter)2 = (pi) x (radius)2 Then Volume = pi R2 L
To estimate the volume of a pencil, one can model it as a cylinder, as it has a circular cross-section and a uniform length. The volume can be calculated using the formula ( V = \pi r^2 h ), where ( r ) is the radius of the pencil's diameter and ( h ) is the length. By measuring the diameter with a ruler and dividing by two to find the radius, and then measuring the length, you can substitute these values into the formula to obtain the volume.
The volume of a cylinder whose length is 8 with a radius of 3 is: 226.2 cubic units.
The volume of the interior of a pipe (or any circular cylinder) is the cross-sectional area multiplied by the length (volume = pi x radius x radius x length).
The side length of a cube that has the same volume of a sphere with the radius of 1 is: 1.61 units.
Formula for calculating the volume of a cylinder = pi*radius2*length giving your answer in cubic units. Therefore: pi*42*9 = 452.3893421 cubic units. To the nearest whole number: 452 cubic units.
To calculate the volume of a pipe, you can use the formula for the volume of a cylinder: Volume = πr^2h where r is the radius of the pipe and h is the height (length) of the pipe. Measure the radius and length of the pipe, plug them into the formula, and solve for the volume in cubic units.
To calculate the volume of a ring with a right triangular cross-section, you first determine the area of the triangular cross-section. For a right triangle, the area is given by ( A = \frac{1}{2} \times \text{base} \times \text{height} ). Then, multiply the area of the cross-section by the length (or thickness) of the ring to find the volume: ( V = A \times \text{length} ). If the ring has an inner radius ( r_1 ) and an outer radius ( r_2 ), adjust the calculations accordingly based on the geometry of the ring.