Insert answer in LOG

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Aug 6th, 2022
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How to insert answer in LOG

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in this lesson weamp;#39;re going to talk about evaluating logs using the change of base formula so we know that log base 2 of 16 is equal to 4 because 2 to the fourth power is 16. but letamp;#39;s say if you donamp;#39;t know that hereamp;#39;s how you can use the change of base formula to get the same answer but hereamp;#39;s the formula log base a of b is equal to log of b divided by log of a and the reason why itamp;#39;s called the change of base formula is because you can change the base originally the base is a but you can make it into any new base weamp;#39;ll call it c c could be 5 8 12. as long as these two are the same it doesnamp;#39;t really matter what c is the equation will work so log base 2 of 16 you can type it in your calculator as log 16 divided by log 2. now when you type it in your calculator like this itamp;#39;s automatically going to make it base 10. so regardless of whatever the new base is you will still get the right answer so go ahead and type that

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How do you solve logarithms step by step? If the unknown is outside the log, then evaluate the log. Most logs need a calculator to evaluate. If the unknown is inside the log, convert to exponential form. If there are multiple logs in an equation, try to combine as many as possible.
Logs of the same base can be added together by multiplying their arguments: log(xy) = log(x) + log(y).
To convert from exponential to logarithmic form, we follow the same steps in reverse. We identify the base b, exponent x, and output y. Then we write x=logb(y) x = l o g b ( y ) .
Adding Logarithms 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. This rule comes in very handy when we want to add two logarithms together that have the same base, but are not easy to calculate individually.
2:39 5:24 And lets look over there. So theyre each of the what power gives you 27 3 to the third power so 3MoreAnd lets look over there. So theyre each of the what power gives you 27 3 to the third power so 3 to the third power gets you 27 so log base 3 to the 27 will equal 3. So we will bring this down here
The laws apply to logarithms of any base but the same base must be used throughout a calculation. This law tells us how to add two logarithms together. Adding log A and log B results in the logarithm of the product of A and B, that is log AB. The same base, in this case 10, is used throughout the calculation.

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