Rearrange Sum Log For Free with DocHub and make the most of your documents

Aug 6th, 2022
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How to Rearrange Sum Log For Free

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hi so in this video were going to be looking at rearranging the formula to make n the subject so the moment K is the subject and were going to change that K to an equivalent formula where n is the subject okay now these type of questions are usually be a grade at GCSE so they do take a little bit of working through however the general principles are much the same in that whatever we do to the right-hand side we need to also do to the left-hand side so the proper Ive got here is Ive got this fraction of n plus 1 as the denominator so if I multiply both sides by n plus 1 and what happens is is that on the right hand side it kind of cancels itself out so you can appreciate that there and that cancel themselves on the left hand side however I still have this n plus 1 to deal with so the formula itself becomes K times n plus 1 equals 3 n plus 2 ok how thats alright with you if youre not sure about that if you have a look at some of the other videos on the playlist that will give you

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1:51 3:31 Rearranging Formulas - YouTube YouTube Start of suggested clip End of suggested clip The equation reads a equals x times R and were solving for the variable R. In this case. The firstMoreThe equation reads a equals x times R and were solving for the variable R. In this case. The first step is to move X from the right hand side to the left hand side right. Now its multiplying by R.
To write the sum or difference of logarithms as a single logarithm, you will need to learn a few rules. The rules are ln AB = ln A + ln B. This is the addition rule. The multiplication rule of logarithm states that ln A/b = ln A - ln B.
To expand logarithms, write them as a sum or difference of logarithms where the power rule is applied if necessary. Often, using the rules in the order quotient rule, product rule, and then power rule will be helpful. To simplify logarithms, write them as a single logarithm.
0:25 5:03 Sum of logarithms with same base | Algebra II | Khan Academy - YouTube YouTube Start of suggested clip End of suggested clip This is equal to the logarithm base b of a plus the logarithm base b of c.MoreThis is equal to the logarithm base b of a plus the logarithm base b of c.
0:31 11:13 rewriting as a sum or difference of logs - YouTube YouTube Start of suggested clip End of suggested clip So when I write 5x the understood operation is 5 times. X. So we just write it as ln. 5 plus ln x.MoreSo when I write 5x the understood operation is 5 times. X. So we just write it as ln. 5 plus ln x. And thats it weve written it as a sum of two logs of the same base.
0:17 7:30 Expressing Log functions as a sum or a difference - YouTube YouTube Start of suggested clip End of suggested clip And were adding those two logs. Okay.MoreAnd were adding those two logs. Okay.
4:41 5:37 Expand to the sum or difference of logs - YouTube YouTube Start of suggested clip End of suggested clip So log base 3 of 9 what do I raise 3 to to get 9 that becomes a 2 were then going to add we moveMoreSo log base 3 of 9 what do I raise 3 to to get 9 that becomes a 2 were then going to add we move the power to the front for log base 3 of M power to the front minus 1/3 log base 3 of n.
0:09 2:21 Solving a Log Equation with a Sum - YouTube YouTube Start of suggested clip End of suggested clip So in this case we have log base 2 of X plus log base 2 of X minus 2 equals 3. Now because thoseMoreSo in this case we have log base 2 of X plus log base 2 of X minus 2 equals 3. Now because those logs have the same base we can use the fact that we have the sum of two logs.
To write the sum or difference of logarithms as a single logarithm, you will need to learn a few rules. The rules are ln AB = ln A + ln B. This is the addition rule. The multiplication rule of logarithm states that ln A/b = ln A - ln B.
0:22 3:26 Evaluating Basic Logarithms Without a Calculator - YouTube YouTube Start of suggested clip End of suggested clip Log base 3 of 9. Is 2 because i can multiply 3 by itself twice to give me 9.. Now here i have logMoreLog base 3 of 9. Is 2 because i can multiply 3 by itself twice to give me 9.. Now here i have log base 7 of 1 so 7 raised to what number gives me 1..

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