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22. A ship that is docked in a harbour rises and falls with the waves. The function h(t) = sin (t) models the vertical movement of the ship, h, in metres, at t seconds. Using the difference quotient, estimate the instantaneous rate of change in the height of the ship at t = 7s.

22. A ship that is docked in a harbour rises and falls with the waves. The function h(t) = sin (t) models the vertical movement of the ship, h, in metres, at t seconds. Using the difference quotient, estimate the instantaneous rate of change in the height of the ship at t = 7s.

Big Ideas Math A Bridge To Success Algebra 1: Student Edition 2015
Big Ideas Math A Bridge To Success Algebra 1: Student Edition 2015
1st Edition
ISBN:9781680331141
Author:HOUGHTON MIFFLIN HARCOURT
Publisher:HOUGHTON MIFFLIN HARCOURT
Chapter10: Radical Functions And Equations
Section: Chapter Questions
Problem 15CT
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22. A ship that is docked in a harbour rises and falls with the waves. The function h(t) = sin (t) models the vertical movement of the ship, h, in metres, at t seconds. Using the difference quotient, estimate the instantaneous rate of change in the height of the ship at t = 7s.
Transcribed Image Text:22. A ship that is docked in a harbour rises and falls with the waves. The function h(t) = sin (t) models the vertical movement of the ship, h, in metres, at t seconds. Using the difference quotient, estimate the instantaneous rate of change in the height of the ship at t = 7s.
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