Sprawdź czy log(2+ √3)=-log(2- √3) .
log ( 2 + p(3)) = - log ( 2 - p(3))
Tak , bo
- log (2 - p(3) = log ( 2 - p(3))^(-1)
oraz
( 2 - p(3))^(-1) = 1 / [ 2 - p(3)] = [ 2 + p(3)]/[(2 - p(3))*(2 + p(3))] =
= [2 + p(3)]/( 4 - 3) = 2 + p(3)
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log ( 2 + p(3)) = - log ( 2 - p(3))
Tak , bo
- log (2 - p(3) = log ( 2 - p(3))^(-1)
oraz
( 2 - p(3))^(-1) = 1 / [ 2 - p(3)] = [ 2 + p(3)]/[(2 - p(3))*(2 + p(3))] =
= [2 + p(3)]/( 4 - 3) = 2 + p(3)
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