Chris pulls a slinky a distance of 14 inches from its equilibrium position and then releases it. The time for one oscillation is 3 seconds. Step 2 of 2: Find the function in terms of t for the displacement of the slinky. Assume that the slinky is at its maximum displacement at t = 0. Also assume that the function includes no horizontal or vertical shifts. # X y = 0 Keypad Keyboard Shortcuts
Chris pulls a slinky a distance of 14 inches from its equilibrium position and then releases it. The time for one oscillation is 3 seconds. Step 2 of 2: Find the function in terms of t for the displacement of the slinky. Assume that the slinky is at its maximum displacement at t = 0. Also assume that the function includes no horizontal or vertical shifts. # X y = 0 Keypad Keyboard Shortcuts
Chapter3: Functions
Section3.3: Rates Of Change And Behavior Of Graphs
Problem 1SE: Can the average rate of change of a function be constant?
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 alt="Chris pulls a slinky a distance of 14 inches from its equilibrium position and then releases it. The time for one oscillation is 3 seconds.
Step 2 of 2: Find the function in terms of t for the displacement of the slinky. Assume that the slinky is at its maximum displacement at t = 0. Also assume that the
function includes no horizontal or vertical shifts.
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Transcribed Image Text:Chris pulls a slinky a distance of 14 inches from its equilibrium position and then releases it. The time for one oscillation is 3 seconds.
Step 2 of 2: Find the function in terms of t for the displacement of the slinky. Assume that the slinky is at its maximum displacement at t = 0. Also assume that the
function includes no horizontal or vertical shifts.
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=
X
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y =
Keypad
Keyboard Shortcuts
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