My Math Forum simplification of a logarithm formule

 Algebra Pre-Algebra and Basic Algebra Math Forum

 June 10th, 2011, 06:04 AM #11 Math Team   Joined: Apr 2010 Posts: 2,780 Thanks: 361 Re: simplification of a logarithm formule Sorry guys, should have been: How did this formula: $2 \times \frac{10^{\sqrt{x}}}{\log(10)}$ become as this: $\frac{2^{\sqrt{x}+1}\;5^{\sqrt{x}}}{\log(10)}$ But it is solved now.
 June 10th, 2011, 06:00 PM #12 Senior Member   Joined: Apr 2007 Posts: 2,140 Thanks: 0 $2\,\times\,\frac{10^{\sqrt{x}}}{\log{10}}\,=\,\fra c{2\,\times\,(2\,\times\,5)^{\sqrt{x}}}{\log{10}}\ ,=\,\frac{2\,\times\,2^{\sqrt{x}}\,\times\,5^{\sqr t{x}}}{\log{10}}\,=\,\frac{2^{1+\sqrt{x}}\,\times\ ,5^{\sqrt{x}}}{\log{10}}$

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# 11 th math logaritham formule

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