Y youknowitsucka New member Joined Oct 21, 2007 Messages 6 Nov 25, 2007 #1 So how do I solve a logarithm, if the base isn't 10? example: log (base 0.4) 23 Any help is greatly appreciated!
So how do I solve a logarithm, if the base isn't 10? example: log (base 0.4) 23 Any help is greatly appreciated!
D Deleted member 4993 Guest Nov 25, 2007 #2 Re: Logarithms use: \(\displaystyle log_{a}b = \frac{log_{c}b}{log_{c}a}\) where c can be any workable base. in your case a = 0.4 b = 23 c = 10
Re: Logarithms use: \(\displaystyle log_{a}b = \frac{log_{c}b}{log_{c}a}\) where c can be any workable base. in your case a = 0.4 b = 23 c = 10
Y youknowitsucka New member Joined Oct 21, 2007 Messages 6 Nov 25, 2007 #3 Re: Logarithms So does it end up being.. log (23/0.4)?
O o_O Full Member Joined Oct 20, 2007 Messages 393 Nov 25, 2007 #4 Re: Logarithms What do you mean by solving a logarithm ... You mean find a value for it using a calculator? Mmm not quite there. As Subhotosh Khan had said: \(\displaystyle log_{a}b = \frac{log_{c}b}{log_c{a}}\) Try letting c = 10 (so that you have a base of 10 as you asked), and plug in the rest. \(\displaystyle \frac{log_{c}b}{log_c{a}} \neq \log_{c}\left(\frac{b}{a}\right)\)
Re: Logarithms What do you mean by solving a logarithm ... You mean find a value for it using a calculator? Mmm not quite there. As Subhotosh Khan had said: \(\displaystyle log_{a}b = \frac{log_{c}b}{log_c{a}}\) Try letting c = 10 (so that you have a base of 10 as you asked), and plug in the rest. \(\displaystyle \frac{log_{c}b}{log_c{a}} \neq \log_{c}\left(\frac{b}{a}\right)\)