Brilio.net – Mathematics is an important and interesting subject to study. Mathematics helps us develop logical, critical and creative thinking skills. Mathematics also has many diverse branches and topics, one of which is calculating the volume of a ball.
A ball is a three-dimensional shape formed by points that are the same distance from a central point. The ball has several formulas that are used to calculate the surface area, volume, radius and diameter of the ball. Balls also have several unique properties and characteristics.
So, in this article brilio.net will discuss the volume of balls. Starting from how to calculate the volume of a ball, characteristics, and examples of questions. The following is how to calculate the volume of a ball, complete with characteristics and examples of questions, compiled from various sources on Friday (15/9).
Understanding the volume of a ball and its formula
The volume of a sphere is a three-dimensional measure of the space that a sphere can fill. A sphere is a three-dimensional geometric shape defined as the set of all points that are equidistant from a particular point in space. This point is called the center of the sphere, and this same distance is called the radius of the sphere.
The general formula for calculating the volume of a ball is as follows:
V = (4/3) x π x r³
In this formula:
– V is volume. The three-dimensional measure sought, measured in cubic units (for example, cubic meters or cubic centimeters)
– π (pi) is a mathematical constant that approximates the value 3.14159
– r is the radius of the ball, that is, the distance from the center of the ball to any point on its surface
The volume of a sphere is one of the basic concepts in mathematics and physics and is often used in various contexts, including calculating the volume of solid objects, the capacity of containers, and modeling spherical objects such as planets, globes, and sports balls such as basketballs and footballs.
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