e 9 x + 8 = 14 9 x + 8 = ln 14 9 x = ln 14 − 8 x = 9 1 ( ln 14 − 8 )
x = 9 l n ( 14 ) − 8 in terms of natural logarithm for the equation e 9 x + 8 = 14 .
The equation consists of two expressions combined with an eqaul to symbol.
Given the following equation :
e 9 x + 8 = 14
To express it in terms of natural logarithm, take natural logarithm on both sides of the equation as follows:
l n ( e 9 x + 8 ) = l n ( 14 )
natural logarithm is an inverse operation to e,
9 x + 8 = l n ( 14 ) 9 x = l n ( 14 ) − 8 x = 9 l n ( 14 ) − 8
Thus, x = 9 l n ( 14 ) − 8 for the equation e 9 x + 8 = 14 .
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The solution to the equation e 9 x + 8 = 14 is x = 9 ln ( 14 ) − 8 . We find this by taking the natural logarithm of both sides and isolating x . This process demonstrates the use of natural logarithms to solve exponential equations.
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