Question

What is the logarithmic form of the equation e3x ≈ 3247?

Answer 1

log3x3247 = e
ln 3247 = 3x 3 logxe = 3247

ln 3x = 3247
option B is right 
hope this helps

Answer 2

Answer:

Option B - ln 3247 = 3x

Step-by-step explanation:

We have given that : Equation =  $e^{3x} =3247$

To find : The logarithmic form of the given equation

Solution : $e^{3x} =3247$

Taking 'ln' both side (ln= natural log)

$ln(e^{3x}) =ln(3247)$  .........(1)

∵ Logarithm rule -   $ln(e^x)= x$

∴   $ln(e^{3x})= 3x$

Now we put back in equation (1) we get,

$3x =ln(3247)$

or ln 3247=3x

Therefore, option B is correct