Write a For Loop$-$based program that, given $\backslash$mu from a Numeric Control

labeled Coefficient of Kinetic Friction, calculates F$$ from $\backslash$theta $=0$ to $\backslash$theta $=90\backslash$deg

in $1\backslash$deg increments and then displays the resulting array of F$$ values on

a Waveform Graph, as well as in an Array Indicator labeled Fractional

Force. Suggested icons: Sine, Cosine, Degrees to Radians $($this icon is only

available in newer versions of LabVIEW$).$

$($b$)$ Run your VI with $\backslash$mu $=0\mathrm{.}1,\backslash$mu $=0\mathrm{.}4,$ and $\backslash$mu $=1\mathrm{.}0$ and determine the angle

$\backslash$theta min at which F$$ is smallest in each case $($i$.$e$.,\backslash$theta min is the angle at which the

minimum magnitude force is required to drag the dresser at constant

velocity for the given $\backslash$mu $)$