A long branch of a pine tree is moving up and down in the wind such that the height (above ground) of a pine cone at the end fluctuates between 6m and 7m. The period of the movement of the pine cone is 3seconds. Suppose that t (in seconds) is definted so that t=1 second the pine cone is at height 7m. Assume that the hiegh (in metres) of the pine cone can be represented by a trigonmetric function. What is the mid-level of the pine cones height
A long branch of a pine tree is moving up and down in the wind such that the height (above ground) of a pine cone at the end fluctuates between 6m and 7m. The period of the movement of the pine cone is 3seconds. Suppose that t (in seconds) is definted so that t=1 second the pine cone is at height 7m. Assume that the hiegh (in metres) of the pine cone can be represented by a trigonmetric function. What is the mid-level of the pine cones height
Functions and Change: A Modeling Approach to College Algebra (MindTap Course List)
6th Edition
ISBN:9781337111348
Author:Bruce Crauder, Benny Evans, Alan Noell
Publisher:Bruce Crauder, Benny Evans, Alan Noell
Chapter2: Graphical And Tabular Analysis
Section2.3: Solving Linear Equations
Problem 2TU: If you travel 300 miles on the first day and then drive v miles per hour for t hours on the second...
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A long branch of a pine tree is moving up and down in the wind such that the height (above ground) of a pine cone at the end fluctuates between 6m and 7m. The period of the movement of the pine cone is 3seconds. Suppose that t (in seconds) is definted so that t=1 second the pine cone is at height 7m. Assume that the hiegh (in metres) of the pine cone can be represented by a trigonmetric function. What is the mid-level of the pine cones height?
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