I TBSK 2 - Print Modeling Ocean Tides In one day; there are two hlgh tides and two lovlI tides in equally spaced Intervals. The high tide is observed to be 6- feet above the average sea level. After 6 hours pass, me low tide occurs at 5 feet below the average sea level. In thls task, you Inrlll model this occurrence using a trigonometric function by using it as a measurement of time. Assume the rst high tide occurs atx = o. Part A What are the independent and dependent variables? Characters used: EH 'I soon Part B Determine these key features of the functlon that models the tide: 1. amplitude 2. period 1frequencv a. midline 5. vertical shift 6. phase shift Characters used: EH 'I soon Part C Create a trigonometric function that models the ocean tide for a period of 12 hours. B IYXX, 15px A V' Characters used: 0 / 15000Part D Question Select the correct answer. Choose the correct graph of the function. A (4) = 6ain -x - -12+ hip -12 -10 - -12 Part E What is the height of the tide after 93 hours? BIUXX, 15px Characters used: 0/ 15000