Question

If3 log (x+3) = log 27, then the value of x is​

Answer 1

Answer:

x=0 then the eqn will be true

Answer 2

$Given \:3log (x+3) = log 27$

$\implies \:log (x+3)^{3} = log 3^{3}$

$\boxed { \pink { Since , nlog a = log a^{n} }}$

$\implies (x+3)^{3} = 3^{3}$

$\implies x+3= 3$

$\implies x = 3 - 3$

$\implies x = 0$

Therefore.,

$\red { Value \:of \:x } \green { = 0 }$

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