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Solve for x to four significant digits....
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|dw:1337182474284:dw|
You mean like this \[7^{2x-1}=316\]
^thats right
i calculator might be useful
7^{2x-1}=316 ln(7^{2x-1})=ln(316) (2x-1)ln(7)=ln(316) (2x-1)=ln(316)/ln(7) \[x=\frac{\ln(316)}{2\ln(7)}+1\]
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^all I have is the computer one
so x=????
you can download microsoft mathematics for a better calculator, its free http://www.microsoft.com/en-us/download/details.aspx?id=15702
7^(2x−1) = 316 7^(2x) = 7*316 2x = log7(7*316) x = (1+log7(319))/2
Thanks everyone
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Sam typoed the last term :)
and i typoed the 316 in the end
lol
so x = 1.979
Should be\[x=\frac{\ln(316)}{2\ln(7)}+\frac{1}{2}\]
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@adjaharrison Thanks
@adjaharrison yes
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