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5. The predicted height, h, in metres, of the tides at Prince Rupert, British Columbia, for one day in February is approximated by the function h(t) = 2. 962 sin (0. 508t - 0. 107) + 3.876, where t, is the time, in hours, since midnight. a) Predict the maximum height of the tide on this day. b ) Determine the period of the sinusoidal function. C ) Predict the height of the tide at 12 noon on this day. 6. Consider the following graph. X a) State the amplitude and range of the graph. How do your answers relate to the parameters in the equation y = a sin (b(x - c) ) + d ? b) State the equation of the function in the forms y = a sin (b(x - c)) + d and y = a cos (b(x - c)) + d