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ln(1/x)=(-23.144*10^-7), what is x?

-lnx=(-23.144*10^-7)

lnx=23.144*10^-7

X=e^(23.144*10^-7)

x=e^((2893/1250000000)) approx 1.00000023

Solve for x:
log(1/x) = -2.3144×10^-6

Cancel logarithms by taking exp of both sides:
1/x = 0.999998

Take the reciprocal of both sides:
Answer: | x=1
 

$ln(1/x)=(-23.144*10^-7)$

$ln(1/x)=-23.144*10^-7$

$ln(1/x)=-23.144*1/10^7$

$ln(1/x)=-23.144*1/10000000$

$ln(1/x)=-23.144/10000000$

$ln(1/x)=-0.0000023144$

$e^-0.0000023144=1/x$

$1/e^(0.0000023144)=1/x$

$1/1.0000023144026782=1/x$

$0.9999976856026782474=1/x$

$0.9999976856026782474x=1$

$x= 1.0000023144026781999599$