how to solve this guys. your help would be gladly appreciated :D log(base 2) 5+ log(base3) 5
\[\log_2{5} + \log_3{5} ?\]
There is nothing to solve. That requires an equation of some sort.
so this equation cant be solved?
It can be simplified with the change of base formula. You can do this:\[\log _{2}(5)=\frac{ \log(5) }{\log(2) }\]and \[\log _{3}(5)=\frac{ \log(5) }{ \log(3) }\]
\[\frac{ \log(5) }{\log(2) }=2.322\]and \[\frac{ \log(5) }{\log(3) }=1.465\]If you add those together you get 3.787. That's all I can come up with for this.
okay. I got it. thanks for the help :D
Are you using the change of base formula in math class?
yes.
I just wanted tp be sure if my answer was correct.
It isn't an equation. And thus, it cannot be solved. The expression can be evaluated. Next time you want to check your answer, first SHOW your work.
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