Fill in side in LOG

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Aug 6th, 2022
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How to fill in side in LOG

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okay so again the first thing we want to make sure that our exponent is isolated is the exponent isolated yes the next thing we want to do then is i have to get i want to see can i use the one-to-one property can i raise 3 and 7 as exponents with the same base no right because we know that three three to the first is three three squared is nine so thatamp;#39;s not going to work right so what i can do then is i have to take the logarithm of both sides now here comes the problem though um so iamp;#39;m the what log of base should i use then to take a log of both sides log base 3. so iamp;#39;ll take log base 3 of 3 raised to the x plus 1 is equal to log base 3 of 7. now itamp;#39;s important about this guys again as iamp;#39;ve mentioned when you have log base 3 of 3 raised to the power as we went over those rules it just equals the power now hereamp;#39;s the problem if you guys remember when we looked at marissaamp;#39;s phone and we tried to compute the log it only had log bas

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You can take the logarithm on both sides of the inequality, if you know the numbers are positive.
If you have the same operation on both sides of an equation, they cancel each other out!
Adding Logarithms The multiplication rule of logarithms applies when we are adding two logarithms together that have the same base. In words, when we add log base b of M to log base b of N, it is just the same as taking log base b of M times N.
The names of these rules are: Product rule. Division rule. Power rule/Exponential Rule. Change of base rule. Base switch rule. Derivative of log. Integral of log.
When asked to solve an equation where the unknown variable appears in the power, we can take the logarithms of both sides and use log law 3 (log(ab)=bloga) ⁡ ( a b ) = b log ⁡ to bring the power down and make it the subject of the equation. We can then use the other log laws to rearrange and solve the equation.
0:00 0:36 Is equal to 2. Now we need to rewrite this as an exponential. So that would be the base is 3 to theMoreIs equal to 2. Now we need to rewrite this as an exponential. So that would be the base is 3 to the power of 2 is equal to 4X. And solve 3 squared is 9 equals 4X so 9 over 4 is equal to X.
The logarithm function is non-linear. So when you take the log of both sides of an equation, you must contain the entire side of the equation inside the logarithm argument. So in this case, the correct method is the second one you have: x3+3=5xlog(x3+3)=log(5x)
Correct answer: In order to eliminate the log based ten, we will need to raise both sides as the exponents using the base of ten. The ten and log based ten will cancel, leaving just the power on the left side.

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