Sunday, January 3, 2010

So my Christmas holidays were pretty good. I went on the levee every night to have a fire with my friends, I had a fire during the day with Remi, and I helped people build bonfires on the levee. I still haven't gotten my Christmas present because my phone contract does not expire till January 6th. I can't lie though, I forgot how to do a good bit of things in math, but I do remember one thing. I remember how to solve for x in a log.

1. log5 25 = x
The 5 would be the number raised to an exponent. The x would be the exponent, and 10 would be what 5 raised to the exponent equals. So it should look like this:
5^x = 25
x would equal 2

1 comment:

  1. there is alot more to solving logs
    and they are easy to remember

    there is logs properties..

    logb MN = logb M + logb N
    logb M/N = logb M - logb N
    logb M^K = K logb M
    logb b^k = k
    b^logb^k = k

    & theres
    Changing Bases: (Done when you can't solve a log)

    Rewrite it as an exponential
    Take the log of both sides
    Move the variable to the front
    then solve
    Example:

    log5 10 = x

    5^x = 10

    log 5^x = log 10

    x log 5 = 1

    x = 1/log 5

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