Solve for $x$ to three significant digits. Check your answers.
[HINT: $\left.\log x=\log _{10} x\right]$
$\log (x+1)+\log x=\log 6$

Name: Solve for $x$ to three significant digits. Check your answers. [HINT: $\left.\log x=\log _{10} x\right]$ $\log (x+1)+\log x=\log 6$
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The Answer of Solve for $x$ to three significant digits. Check your answers.
[HINT: $\left.\log x=\log _{10} x\right]$
$\log (x+1)+\log x=\log 6$

Solve For xxx To Three Significant Digits log⁡x=log⁡10x]\left.\log x=\log _{10} x\right]logx=log10​x] log⁡(x+1)+log⁡x=log⁡6\log (x+1)+\log x=\log 6log(x+1)+logx=log6

Solve For $x$ To Three Significant Digits $\left.\log x=\log _{10} x\right]$ $\log (x+1)+\log x=\log 6$