Logarithm and A...

If the approximate value of $$ \log _{ 10 }{ (4.04) }$$is $$0. \ abcdef,$$ it is given that $$\log _{ 10 }{ (4) }=0.6021$$ &$$ \log _{ 10 }{ (e) }=0.4343,$$ then the value of abcd must be

If $$\log_{10}e=0.4343$$, then $$\log_{10}1016$$ is

The number of zeroes after decimal and before first significant digit in $$(50)^{-100}$$ is equal to : (take $$log_{10}$$ 5=0.699)

$$2^{74}-2^{73}-2^{72}$$ is same as

Find the value of $$\log_{10}{\left(0.\bar{9}\right)}$$

If $$\log 4=1.3868$$, then the approximate value of $$\log\, (4.01)$$

If $$x=500,y=100$$ and $$z=5050$$, then the value of $$(\log _{ xyz }{ { x }^{ z } } )(1+\log _{ x }{ yz } )$$ is equal to.

The greatest value of $$(4\log_{10}{x}-\log_{x}{(0.0001)})$$ for $$0 < x < 1$$ is

The value of $$ 3 ^{log_4 5} -5 ^{log_4 3}$$

The number of $$\log_2 7 $$ is