To solve the equation ln(x) + ln(3) = ln(6), we can use the properties of logarithms.
First, we can combine the two logarithms on the left-hand side by using the property that states the sum of logarithms is equivalent to the logarithm of the product:
ln(x) + ln(3) = ln(x * 3)
The equation now becomes ln(x * 3) = ln(6).
To solve for x, we can equate the expressions inside the logarithms:
x * 3 = 6
Now, we can solve for x:
x = 6 / 3
x = 2
Therefore, the solution to the equation ln(x) + ln(3) = ln(6) is x = 2.
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