This equation, which involves the equation's radius cubed multiplied by 3.14159 (π) and then divided by four, is not only useful for understanding the volume of many common shapes such as cones and pyramids, but also allows us to discover unexpected applications for spheres in all sorts of physical problems.
With the equation for the volume of a sphere at hand, mathematicians are able to uncover new and exciting insights.
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Not only does this equation provide helpful information about how much space a given shape takes up in three-dimensional space, it can also inform our understandings outside of mathematics like architecture, engineering and physics.
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To solve an equation, one must find the value of the variable that makes the equation true.
