V = 141.37 m3
A round bath is a cylinder. The volume of a cylinder = area of the base x perpendicular height. Area of the base is πr2 (pi x radius x radius). The radius is half the diameter. The diameter is the width of the circular base. The perpendicular height will be the depth of the water, whether it's up to the top or up to where you have a bath.
The volume of the cylinder is found by multiplying the depth by the square of the radius and by 3.142. The radius of the beaker is thus 6.31 cubic meters.
Volume of water = (pi) x (Radius of the well)2 x (depth of the water)
The volume of a cylinder (with a radius of r and a length L ) in the horizontal position filled to a depth (d) can be calculated with the following formula:L((r2)*(arcos((r-d)/r)) - (r-d)*sqrt(2rd-d2))Note: Calculator must be set to work in radians as opposed to degrees
The volume of a cylinder is the area of its base multiplied by the height. [In this case, the "height" of the cylinder is the depth of the pool.] The base of the pool is a circle with radius of 9 m. The area of a circle is the radius squared times pi, which in this case is 81*pi m^2. Multiply this by the depth of 3.5 and you get 283.5 * pi cubic meters.
To calculate the volume of a cylinder one must multiply the area of the circle by the depth of the cylinder. The volume of the cylinder described is 98.172 cubic feet.
The volume in liters of a cylinder with a diameter of 2000mm and a depth of 100mm is: 314 liters.
The volume of a cylinder is calculated using the formula V = πr^2h, where r is the radius and h is the height. The radius of a cylinder with a diameter of 6' is 3'. Thus, the volume of the cylinder is approximately 3390 cubic feet. There are about 7.48 gallons in a cubic foot, so the total volume is equivalent to about 25,379 gallons of water.
To find the total volume of a cylinder with a diameter of 7mm and a depth (height) of 8mm, you can use the formula for the volume of a cylinder: ( V = \pi r^2 h ). First, convert the diameter to radius by dividing by 2, which gives a radius of 3.5mm. Plugging in the values: ( V = \pi (3.5^2)(8) \approx 245.04 ) cubic millimeters.
You have to know how deep the pool is....and is it a perfect circle? We know the diameter of the pool & therefore the radius & with the aid of Pi we can find the circumference, but without knowing the depth of the water the Q cannot be answered.
H = D sin ( ((2*pi*V.k)/V.t) - pi/2) + D Here: D = Diameter of the cylinder V.k = The known volume of the liquid V.t = The total volume of the cylinder H = The height of the liquid.
The equation to calculate water depth is: [ Water Depth = Volume of Water / Surface Area of Water ]