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IcFpak - 1
Obliczenie: IcFpak - 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
)
$$a$$
=
$$\sqrt[log(a^n,x)*n]{x}$$