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The volume of a sphere is (4/3) * pi * r^3
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∙ 13y ago
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How do you calculate volume of air in a ball with a diameter of 9inches and nine sixteenths of an inch?
A ball is a spherical shape and the formula for finding the volume of a sphere is: Volume = 4/3 x pi x radius3 Diameter of the ball = 9 and 9/16 inches so the radius will be half of this which is 4.78125 inches. Volume = 4/3 x pi x 4.781253 = 457.8391924 cubic inches. Therefore the volume of air in the ball is 458 cubic inches correct to three significant figures.
How is finding the volume of a pyramid like finding the volume of a cone?
Because the formula is the same: volume = 1/3base areaheight
What is pi used for in geometry?
Some of the many applications that pi is used in geometry are as follows:- Finding the area of a circle Finding the circumference of a circle Finding the volume of a sphere Finding the surface area of a sphere Finding the surface area and volume of a cylinder Finding the volume of a cone
What is the formula for finding the volume of a liquid?
There is no formula for this. You have to measure the volume.
How is finding the volume different from finding area?
Finding volume is working in three dimensions while finding area is only working in two dimensions. Essentially, finding volume and area are the same basic principles, just volume has an additional component. For example, the area of a square is length*width, while the volume of a cube is length*width*height. Eventually things progress to the "calculus-state" and become much more complicated.
How do you calculate volume of air in a ball with a diameter of 9inches and nine sixteenths of an inch?
A ball is a spherical shape and the formula for finding the volume of a sphere is: Volume = 4/3 x pi x radius3 Diameter of the ball = 9 and 9/16 inches so the radius will be half of this which is 4.78125 inches. Volume = 4/3 x pi x 4.781253 = 457.8391924 cubic inches. Therefore the volume of air in the ball is 458 cubic inches correct to three significant figures.
What are everyday uses for pi?
Some of many examples are:- Finding the circumference of a circle Finding the area of a circle Finding the surface area of a sphere Finding the volume of a sphere Finding the surface area of a cylinder Finding the volume of a cylinder Finding the volume of a cone Finding the surface area of a cone
How is finding the volume of a pyramid like finding the volume of a cone?
Because the formula is the same: volume = 1/3base areaheight
What is pi used for in geometry?
Some of the many applications that pi is used in geometry are as follows:- Finding the area of a circle Finding the circumference of a circle Finding the volume of a sphere Finding the surface area of a sphere Finding the surface area and volume of a cylinder Finding the volume of a cone
Does a bouncy ball have volume or mass?
yes, a bouncy ball has volume and mass.
Where can you find the area of a volume?
finding the volume of a cone
Why is pi important in layman term?
The circumference of a circle divided by its diameter is the value of pi and pi has a wide range of uses some of which are:- Finding the volume of a sphere Finding the surface area of a sphere Finding the volume of a cone Finding the volume of a cylinder Finding the area of a circle Finding the circumference of a circle
How do you find the volume of a liquid in a graduated cylinder if you know the volume of the liquid plus submerged ball and the volume of the ball alone is it just a matter of subtraction?
Yes just subtract the volume of the ball from the volume you measure of the liquid.
What is the formula for finding the volume of a liquid?
There is no formula for this. You have to measure the volume.
What is the volume of a ball that has a density of 500g per mL and a mass of 125?
The ball's volume is 0.25 L
What are you finding when you are determining how much space something takes up?
The space something takes up is called its volume.
How is finding the volume different from finding area?
Finding volume is working in three dimensions while finding area is only working in two dimensions. Essentially, finding volume and area are the same basic principles, just volume has an additional component. For example, the area of a square is length*width, while the volume of a cube is length*width*height. Eventually things progress to the "calculus-state" and become much more complicated.
