Question

What is the approximate value of log6 25?

Answer 1

Answer:

1.80 is the approximate value.

Step-by-step explanation:

The given expression is

$log_{6} (25)$

We use the following property

$log_{a}(b)=\frac{log_{c}(b) }{log_{c}(a) }$

So,

$log_{6} (25)=\frac{log(25)}{log(6)}$

But, $log(25) \approx 1.40$ and $log(6) \approx 0.78$

Then,

$log_{6} (25)=\frac{1.40}{0.78} \approx 1.80$

Therefore, a approximate value to the given logarithm is 1.80.

Answer 2

The approximate value of log6 25 is 1.8