Chapter 9 - Section 9.7 - Common Logarithms, Natural Logarithms, and Change of Base - Exercise Set - Page 586: 96

Please see the graph.

$f(x)=ln x +3$ $x=e$ $f(x)=ln {x+3}$ $f(e)=ln {e +3}$ $f(e) =ln e +3$ $f(e) =1+3$ $f(e)=4$ $x=e^2$ $f(x)=ln {x} +3$ $f(e^2)=ln {e^2} +3$ $f(e^2) =ln {e^2}+3$ $f(e^2) =2+3$ $f(e^2)=5$ $x=e^3$ $f(x)=ln {x+3}$ $f(e^3)=ln {e^3} +3$ $f(e^3) =3+3$ $f(e^3) =6$ $(e,4)$, $(e^2,5)$, and $(e^3,6)$ are on the curve.