The depth (in feet) of water at a dock changes with the rise and fall of tides. The depth is modeled by the function 9T D(t) = 4 cos t+ +5 4 where t is the number of hours after midnight. Find the...


The depth (in feet) of water at a dock changes with the rise and fall of tides. The depth is modeled by the function


The depth (in feet) of water at a dock changes with the rise and fall of tides. The depth is modeled by the<br>function<br>9T<br>D(t) = 4 cos<br>t+<br>+5<br>4<br>where t is the number of hours after midnight. Find the rate at which the depth is changing at 2 a.m.<br>Round your answer to 4 decimal places.<br>

Extracted text: The depth (in feet) of water at a dock changes with the rise and fall of tides. The depth is modeled by the function 9T D(t) = 4 cos t+ +5 4 where t is the number of hours after midnight. Find the rate at which the depth is changing at 2 a.m. Round your answer to 4 decimal places.

Jun 03, 2022
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