Two sinusoidal waves with the same amplitude of $9\mathrm{.}07$ mm and the same wavelength travel together along a string that is stretched

along an x axis. Their resultant wave is shown twice in the figure, as valley A travels in the negative direction of the x axis by distance d

$=56\mathrm{.}0$cm in $11\mathrm{.}0$ ms $.$ The tick marks along the axis are separated by $11$ cm $,$ and height H is $8\mathrm{.}2$ mm $.$ Let the equation for one wave be of

the form y$($x$,$t$)=$y$\_($m$)$sin$($kx$+-\backslash$omega t$+\backslash$phi $\_(1)),$ where $\backslash$phi $\_(1)=0$ and you must choose the correct sign in front of $\backslash$omega $.$ For the equation for the other

wave, what are $($a$)$ y$\_($m$),($b$)$ k$,($c$)\backslash$omega $,($d$)\backslash$phi $\_(2),$ and $($e$)$ the sign in front of $\backslash$omega $?$