This quantity is multiplied by the square of the radius in the formula for a sphere's surface area.
This quantity appears in both the upper and lower limits of integration in Parseval's identity. Using the gamma function, the square root of this quantity can be shown to be equal to negative one-half factorial. It is multiplied by twice the natural log of the radius to give the surface area of Gabriel's Horn. e raised to this quantity (*) times i gives negative one. Angular speed is divided by 2 times this quantity to find rotational speed. This quantity is multiplied by the square of the radius in the formula for a sphere's surface area. For 10 points, name this irrational number, a ratio of a circle's circumference to its diameter.
This quantity appears in both the upper and lower limits of integration in Parseval's identity.
{pi}