Consider the wave in problem $6.$ The angle of heading of this wave is $30$ degrees with

respect to the shoreline $(60$ degrees with respect to shore normal$).$ The wave undergoes transformation

as it travels into the shallow water. At a water depth of $10$ m$,$ find out the wave properties $($wave height,

wavelength, celerity, wave heading angle$)$ and the coefficients of shoaling and refraction. Using the

wave breaking condition, ratio of wave height to water depth greater than $0\mathrm{.}8$ means breaking,

comment on existence of this wave at shallow depth. You can assume shore$-$parallel, straight bottom

contours.