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$\log_{b}(1)

0

=

\log_b(1)

\overset{a}{¨} r d e n [[E x p o n e n t * W o r d l i s t * ∣ e x p o n e n t]] m a n s k a s \overset{a}{¨} t t a p \overset{a}{˚} [[L o g a r i t m * W o r d l i s t * ∣ l o g a r i t m e n s]] b a s

b

f \overset{o}{¨} r a t t p o t e n s e n s v \overset{a}{¨} r d e s k a b l i

1

. E f t e r s o m t . e x .

3^0

o c h

19^0

\overset{a}{¨} r l i k a m e d

1$ är

lo g_{3} (1) = 0 och lo g_{19} (1) = 0 .

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