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Logs Definition Exponential FormLogarithmic Form62 = 36log6 36 = 23-2 = 1/9log3 (1/9) = -2e2 = 7.389loge 7.389 = 2103 = 1000log10 1000 = 31 more row

Pretty much yes when you're writing it in logarithmic. And exponential form they're different forms.MorePretty much yes when you're writing it in logarithmic. And exponential form they're different forms. But exactly you're right they say the same thing they're representing the same thing.

LOGARITHMIC EQUATIONSRecall the definition of a logarithm. This definition will be important to understand in order to be able to solve logarithmic equations.ExamplesEXAMPLES OF LOGARITHMIC EQUATIONSLog2 x = -55 + ln 2x = 4ln x + ln (x - 2) = 1log6 x + log6 (x + 1) = 118 more rows

The Power Property of Logarithms is that: log(a b) = b*log(a) Therefore, logarithms can be used to solve equations in that form (10 (mx+n)=c) by changing the (mx+n) term from an exponent to a coefficient. This makes it much easier to work with. 10 (mx+n)=c. log(10 (mx+n))=log(c)

For example, y = log2 8 can be rewritten as 2y = 8. Since 8 = 23 , we get y = 3. As mentioned in the beginning of this lesson, y represents the exponent, and it also represents the logarithm.

Logs Definition Exponential FormLogarithmic Form62 = 36log6 36 = 23-2 = 1/9log3 (1/9) = -2e2 = 7.389loge 7.389 = 2103 = 1000log10 1000 = 31 more row

Pretty much yes when you're writing it in logarithmic. And exponential form they're different forms.MorePretty much yes when you're writing it in logarithmic. And exponential form they're different forms. But exactly you're right they say the same thing they're representing the same thing.