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  1. explain what is meant by a logarithm. state and use the laws of logarithms. solve simple equations requiring the use of logarithms. Contents. Introduction. Why do we study logarithms ? What is a logarithm ? if x = an then loga x = n. 4. Exercises. 5. The first law of logarithms. loga xy = loga x + loga y. 6. The second law of logarithms.

  2. Simplify each of the following logarithmic expressions, giving the final answer as a single logarithm. a) log 7 log 22 2+ b) log 20 log 42 2− c) 3log 2 log 85 5+ d) 2log 8 5log 26 6− e) log 8 log 5 log 0.510 10 10+ − log 142, log 52, log 645, log 26, log 8010

  3. . = logbX – logbY. logb(XY) = logbX + logbY Power Rule for Logarithms. Quotient Rule for Logarithms. Product Rule for Logarithms. The following examples show how to expand logarithmic expressions using each of the rules above. Example 1. Expand log2493 . log2493 = 3 • log249 . The answer is 3 • log249. Use the Power Rule for Logarithms.

  4. www.mathlogarithms.com › images › ExplainingLogarithmsExplaining Logarithms

    Learning that 5 + 2 = 7 needs to start with combining 5 coins (popsicle sticks, poker chips, etc.) with 2 coins resulting in 7 coins. From that experience, the student can proceed to learn that the photographic/pictorial images of 5 coins (popsicle sticks, poker chips, etc.) combined with the photographic/pictorial images of 2 coins results in 7

  5. 17 Ιουλ 2018 · A logarithm answers the question: How many of one number do we multiply to get another number. For example; how many of 2s do we multiply to get 16? Answer: 2 x 2 x 2 x 2= 16 so we needed to multiply 4 of the 2s to get 16.

  6. 9. 4 – Intro to Logarithms. Name:_______________________. Write your questions and thoughts here! 1. Two areas of application for logarithms are how we measure earthquakes and sound. What are those measurements called?

  7. www.dummies.com › article › academics-the-artsLogarithm Basics - dummies

    26 Μαρ 2016 · Logarithms are simply another way to write exponents. Exponential and logarithmic functions are inverses of each other. For solving and graphing logarithmic functions (logs), remember this inverse relationship and you'll be solving logs in no time!

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