[1] The value of \left(\frac{1}{\log_{3}{60}}+\frac{1}{\log_{4}{60}}+\frac{1}{\log

For Competitive Exams

The value of $\left(\frac{1}{\log_{3}{60}}+\frac{1}{\log_{4}{60}}+\frac{1}{\log_{5}{60}}\right) is:$

Explanation:

Given expression:
$\log_{60}{3}+\log_{60}{4}+\log_{60}{5}$
=>$\log_{60}{(3\times 4\times 5)}$
=>$\log_{60}{60}$
=1.

Additional Questions

The value of $\log{2}{16}$ is	Answer
If $log \dfrac{a}{b}+log \dfrac{b}{a}$=log(a+b),then	Answer
If $log_{2}[log_{3}(log_{2} x)]$ = 1, x is equal to:	Answer
The value of $\dfrac{1}{log_{xy}xyz}+\dfrac{1}{log_{yz}xyz}+\dfrac{1}{log_{zx}xyz}$ is	Answer
If $log_{a}b$ =$\dfrac{1}{2}, log_{b}c$ =$\dfrac{1}{3}\:and\: log_{c}a$ =$\dfrac{k}{5}$, the value of k is	Answer
The value of log 9/8 - log 27/32 + log3/4 is ?	Answer
If $log_{5} (x^2 + x) - log_{5} (x + 1)$ = 2, then the value of x is	Answer
If $\log_{10}{7}=a, then \log_{10}({\frac{1}{70}}) $is equal to:	Answer
$\log_{10}{5}+\log_{10}{5x+1}=\log_{10}{(x+5)}+1$,then x is equal to:	Answer
The value of $\left(\frac{1}{\log_{3}{60}}+\frac{1}{\log_{4}{60}}+\frac{1}{\log_{5}{60}}\right) is:$	Answer

Share with Friends