Question

Is it possible to find the value of log 100 base 1 ?Explain ​

Answer 1

$\huge \mathbb{ANSWER}$

$\bf \: Yes \: this \: is \: possible \:$

$\bf \: log100=2</p><p></p><p></p><p>$

$\bf \: Explanation:$

One way we can approach log problems is to remember that

$\bf \: a^{b} =c⇔log_a \: c=b$

In our question, since the value of a in the right hand side log isn't specifically listed, it's assumed to be 10. So what we have is:

$\bf a ^{b} =c⇔log_{10}(100)=b$

$\bf \: 10^{b} =100⇔log_{10}(100)=b$

By observation of the left hand side, we can see that b=2.

$\bf \ \pink{Hope \: it's \: helps \: you}$

Answer 2

Answer:

yes possible

log100=3