Answer to Question #37406 in Calculus for Sampson Paul
Given y=Acos(Bx+C) + D. Throughout the day the depth of water at the end of a pier varies with the tides. High tide occurs at 4 am with a depth of 6 meters. Low tide occurs at 10 am with a depth of 2 meters. Model the problem by using the given trigonometric equation to show the depth of the water t hours after midnight showing all your work. Solve the problem by finding the depth of the water at noon, explaining, the reasoning. #. A large boat needs at least 4 meters of water to secure it at the end of the pier. (a) determine what span of time after neen, including both a starting and ending time, the boat can first safely be secured, justying your answer.
Unfortunately, your question requires a lot of work and cannot be done for free. Please submit it with all requirements as an assignment to our control panel and we'll assist you.
My feedback is below
I’m going, to be honest; I was very hesitant about trying out this service. I was years ago, but I backed out. This time I took a chance and put all my hope in their output of my assignment, especially with a good amount of money tied to it as well. The results were perfect. The code they wrote for my assignment worked flawlessly with comments that showed what each part did. Communication between my expert was excellent, all my questions were answered promptly. I will use them again after the quality of work I’ve received. For anyone hesitating, they will provide you excellent support and great quality with your assignment.