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How to solve? (using common log)?
Published by: rose 2009-01-08
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  • how do i solve for X in the following using common log in terms of Y:
    1. y= (10^x+10^-x)/2
    2. y= (10^x+10^-x)/(10^x-10^-x)
    3.y= 0.5^x+1 < 32 < 0.25^x
    4. (1/9)^x + (1/3)^x > 2

    can you please give me a clear solution and explain how to solve each?
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    thanks!


  • y = [ 10^x + 10^(-x) ] / 2

    Let's solve for x.
    First, multiply both sides by 2, to get
    2y = 10^x + 10^(-x)

    Express 10^(-x) as 1/10^x.

    2y = 10^x + [1/10^x]

    Multiply both sides by 10^x, to get
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    File Format: PDF/Adobe Acrobat - View as HTMLYour browser may not have a PDF reader available. Google recommends visiting our text version of this document.Students should know the difference between common log. and natural log, but realize that .. Using the compound interest formula and logarithms, find how
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    2y (10^x) = (10^x)^2 + 1

    Move everything to the right hand side.

    0 = (10^x)^2 - 2y(10^x) + 1

    Treat the exponent 10^x as a variable. For now we'll call it t.

    0 = t^2 - 2y(t) + 1

    Use the quadratic formula.

    t = [ -(-2y) +/- sqrt( (-2y)^2 - 4(1)(1) ) ] / [ 2(1) ]
    t = [ 2y +/- sqrt( 4y^2 - 4 ) ] / 2
    t = [ 2y +/- sqrt(4(y^2 - 1)) ] / 2
    t = [ 2y +/- 2sqrt(y^2 - 1) ] / 2

    Cancel the 2,

    t = y +/- sqrt(y^2 - 1)

    BUT t = 10^x, so

    10^x = y +/- sqrt(y^2 - 1)

    And changing this to logarithmic form

    x = log[base 10] ( y +/- sqrt(y^2 - 1) )

    So as long as
    y +/- sqrt(y^2 - 1) > 0
    (i.e. defined for log)
    we have a solution for x.





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