Find the area of the surface obtained by revolving the given curve about the $x$-axis.
$$y = \frac { e ^ { x } + e ^ { - x } } { 2 } \text { on } [ 0 , \ln 5 ]$$

Name: Find the area of the surface obtained by revolving the given curve about the $x$-axis. \[y = \frac { e ^ { x } + e ^ { - x } } { 2 } \text { on } [ 0 , \ln 5 ]\]
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The Answer of Find the area of the surface obtained by revolving the given curve about the $x$-axis.
$$y = \frac { e ^ { x } + e ^ { - x } } { 2 } \text { on } [ 0 , \ln 5 ]$$

Find the Area of the Surface Obtained by Revolving the Given