Find the value of `log_10` (10.1), given that `log_10` e = 0.4343.

In the following problems, use differentials to find the approximate values: log_10 (1.01) ~ where log_10e = 0.4343 .

The value of log_(10)3 lies in the interval

Find the value of sin^-1(sin(0pi/10))

Find the value of the following log_(30)1

Find the value of the following log_0.2 0.008

Find the value of the following log_(e)(e^3)

Find the least value of log_2x-log_x(0.125) for xgt1 .

If y = log_10 sin x, prove that dy/dx=(log_10 e) cotx

Let S denotes the antilog of 0.5 to the base 256 and K denotes the number of digits in 6^(10) (given log_(10)2=0.301 , log_(10)3=0.477 ) and G denotes the number of positive integers, which have the characteristic 2, when the base of logarithm is 3. The value of SKG is

Let S denotes the antilog of 0.5 to the base 256 and K denotes the number of digits in 6^(10) (given log_(10)2=0.301 , log_(10)3=0.477 ) and G denotes the number of positive integers, which have the characteristic 2, when the base of logarithm is 3. The value of SKG is