Cancel feature in LOG smoothly

Aug 6th, 2022
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How to Cancel feature in LOG

4.6 out of 5
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Hello again. Were still looking at logarhythms, and this time were looking at a very important rule, an idea of kind of like cancelling it out. Weve looked at that in previous modules. Cancelling to like, get a variable say, on its own. In this case, what we have is log to the base 4 of 4 to the 8. Well, the nice thing here is, what is a logarhythms? Well, its asking us to figure out what does the base have to be put to in order to get the term in say the brackets I just put in. so what does 4 have to be raised to, or put -- what power does it have to be put to become 4 to the 8? Well, if we think about it, thats kind of there in the answer. What does 4 have to be put through to get to be 4 to the power of 8? Well, 8. So this can merely be thought of as 8. And you think, if you have the base and the number here are the same, all thats left is the exponent. In fact, we can apply that power rule and rewrite this as 8 log 4 of 4. Well what does 4 need to be raised to, to get 1?

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The logarithm rules are the same for both natural and common logarithms (log, loga, and ln). The base of the log just carries to every log while applying the rules. loga 1 = 0 for any base a.
Put in the base number e on both sides of the equation. e and ln cancel each other out leaving us with a quadratic equation. x = 0 is impossible as there is no way of writing 0 as a power.
To rid an equation of logarithms, raise both sides to the same exponent as the base of the logarithms.
ing to log properties, the coefficient in front of the natural log can be rewritten as the exponent raised by the quantity inside the log. Notice that natural log has a base of . This means that raising the log by base will eliminate both the and the natural log.
e and ln cancel each other out leaving us with a quadratic equation. x = 0 is impossible as there is no way of writing 0 as a power.
If you have the same operation on both sides of an equation, they cancel each other out! Keep in mind that this only works when the logarithms on both sides of the equation have the same base.
We can use the additive rule of exponents since both bases are the same. ing to the rule of logs, a log of a base with similar bases will cancel, and will leave only the power.
The logarithms and exponentials cancel each other out (equation (4)), giving our product rule for logarithms, ln(xy)=ln(x)+ln(y).

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