Admin Table of Contents
What is the volume of 14cm?
Diameter is 14 cm. Substitute the value, Therefore, the volume of a sphere is 1427.33 cm³.
What is the volume of the diameter is 12?
can you help? find the volume of a sphere that has a diameter of 12 cm. /3 r3 = 4/3 3.1416 63 = 904.78 cubic centimeters.
What is the volume of a ball that is 12 cm in diameter?
find the volume of a sphere that has a diameter of 12 cm. /3 r3 = 4/3 3.1416 63 = 904.78 cubic centimeters.
How do you find the volume of a ball?
The formula for the volume of a sphere is V = 4/3 πr³.
What is the volume of a hemisphere whose diameter is 14 mm?
Answer : Volume of hemisphere is 718. 6cm
How do you find the volume of a 12 cm?
1 Answer
- V=43πr3.
- Where r is the radius.
- The diameter is 2×the radius.
- radius=12cm2=6cm.
- Plugging in this value of r.
- V=43π(6)3=288π cm3.
What is a diameter of a sphere?
The diameter of a sphere is the maximum distance between two antipodal points on the surface of the sphere. If is the radius of a circle or sphere, then .
What is the volume of this sphere 12?
12 cubed is 1728.
How to calculate the volume of a ball?
Formula: Ball v = (4/3) * π * r 3 Where, v=Volume r=Radius Cylinder v = π * r 2 * h Where, v = Volume r = Radius h = Height Cone v = (1 / 3) * π * r 3 * h Where, v=Volume r=Radius of Base h=Height
How to calculate the volume of an object?
The formulae used by this calculator to calculate the volume of a cylindrical shaped object is: r = ø/2. V = L · π · r². V = L · π · (ø/2)². Symbols. V = Volume; L = Length; ø = Diameter; r = Radius; π = Pi = 3.14159… Volume Dimensions – Length & Diameter
Do you have to convert length to volume in calculator?
No conversion needed, since length, diameter and volume units can be selected independently, so this calculator allows you to use any mixture of measurement units. Once the measurements have been entered for length and diameter, the calculated volume will be shown in the answer box.
How big is the radius of a soccer ball?
A soccer ball has a radius of 11 cm. Using π=3.14, what is the approximate volume of the soccer ball in cubic centimeters?