existence of th root
If with and is a positive integer, then there exists a unique positive real number such that .
The statement is clearly true for (let ). Thus, it will be assumed that .
Define by . Note that a positive real root of corresponds to a positive real number such that .
If , then , in which case the existence of has been established.
|Title||existence of th root|
|Date of creation||2013-03-22 15:52:15|
|Last modified on||2013-03-22 15:52:15|
|Last modified by||Wkbj79 (1863)|