Inactive Tutor answered 05/15/19
This problem uses a basic property of logs, namely 10log x = x
So we have 10log (5x-2) = 10-1 = .1 so
5 ( x - 2 ) = .1 and x - 2 = .02
So x = 2.02 Check
5 ( x-2 ) = 5 (.02 ) = .1 and log (.1) = -1
Inactive Tutor answered 05/15/19
This problem uses a basic property of logs, namely 10log x = x
So we have 10log (5x-2) = 10-1 = .1 so
5 ( x - 2 ) = .1 and x - 2 = .02
So x = 2.02 Check
5 ( x-2 ) = 5 (.02 ) = .1 and log (.1) = -1
Inactive Tutor answered 05/15/19
log means 10 to what power. So 10 to what power=5?
On the calculator hit 5 log; you'll get .6987. To check hit 10^.
So .6987(x-2)=-1.
-1/.6987=-1.43068
x=1.43068
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