Aprēķins: hfvbQ2 - 1

log(_a^n,x) =

1

/ n

* log(_a,x)

log(_a^n,x) =

1

/ n

* log(_a,x) $log_{a^n}(x)$ = $\frac{1}{n}\cdot log_{a}(x)$

1

/ n

* log(_a,x) = log(_a^n,x) $\frac{1}{n}\cdot log_{a}(x)$ = $log_{a^n}(x)$

log(_a,x)

/ n

= log(_a^n,x) $\frac{log_{a}(x)}{n}$ = $log_{a^n}(x)$

log(_a,x) = log(_a^n,x)* n $log_{a}(x)$ = $log_{a^n}(x)\cdot n$

a = saknis(log(a^n,x)*n,

x) $a$ = $\sqrt[log(a^n,x)*n]{x}$