Respuesta :
The solution tothe logarithmic function log₃([3x+2] = log₃(4x - 6) is 8
Law of logarithm
Given the logarithm expression
log(3)[[3x+2] = log(3)[4x - 6]
The logarithm on both sides of the equation will cancel out to have:
3x + 2 = 4x - 6
Collect the like terms
3x - 4x = -6 - 2
-x = -8
x =8
Hence the solution tothe logarithmic function log₃([3x+2] = log₃(4x - 6) is 8
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