Question

Find the value of log 64+ log 32 - Logo​

Answer 1

Answer:

629 she is answer of this question

Answer 2

Answer:

$actually \: i \: am \: unable \: to \: understand \: the \: qn \\ am \: telling \: the \: formulaes \: related \\ to \: logarithms \: u \: try \: it \: friend \: u \: can \: do \: it...... \\ log(a) + log(b) = log(ab) \\ log(a) - log(b) = log(\frac{a}{b} ) \\m log(a) = log {a}^{m} \\ change \: of \: base \: formula \\ log_{a}(b) = \frac{ log_{x}(a) }{ log_{x}(b) } \\ {a}^{ log_{a}(n) } = n \\ conversion \: of \: exponential \: form \\to \: logarithmic \: form \\ if \: {a}^{x} = n \\ then \: x= log_{a}(n)$

see the above attachment,,,,,,,if no base is shown then base is 10