Look at this equation: \[ s^{3}=0 \] What is \( s \), the cube root of 0 ? \( s= \)

The equation \( s^{3} = 0 \) tells us that \( s \) must be the number which, when multiplied by itself three times, equals 0. Since 0 is the only number that meets this criterion, we conclude that the cube root of 0 is simply \( s = 0 \). In the realm of mathematics, the cube root function is quite fascinating! It can be visualized graphically as a curve that smoothly passes through the origin. This means no matter how you slice a number in three dimensions, if it’s zero, its cube remains zero, making the study of roots both simple and profound!