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  • How to divide bar number in log
  • In a decimal number, a bar over...

    Bar in logarithm

  • Bar in logarithm
  • Log inverse calculator
  • In a decimal number, a bar over
  • Bar over a number
  • Log calculator
  • How To Divide Using Logarithms

    Step 1

    Choose two numbers that can't be easily divided using pencil and paper. For example, 82,310 can't be easily divided by 162.

    Step 2

    Express the numbers in terms of base 10 logarithms.

    The number 82,310 can be expressed as log82310 (the base of 10 is understood) and 162 can be expressed as log162.

    Step 3

    Use a logarithm table to determine the logarithms of both expressions. For example, log82310 is 4.9153998.

    To do this, look up log8.231 to get the numbers to the right of the decimal point, then add a 4 to the left of the decimal.

    How to solve bar in maths

    Log162 is 2.2095150

    Step 4

    Subtract 2.21 from 4.915 to get 2.7058637.

    Step 5

    Use the logarithm table to find the antilog of 2.7058637. To do this, look up .7058637, then move the decimal place of the result to the right two places.

    The answer is 508.

    Things Needed

    • Pencil
    • Paper
    • Table of Common Logarithms

    TL;DR (Too Long; Didn't Read)

    Before the existence of calculators, logarithms and logarithm tables saved scientists many hours of "number crunching." Logarithms still have uses today.

    Warning

    Yo

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