Question 7 of 13, Step 2 of 2 Beth pulls a slinky a distance of 24 inches from its equilibrium position and then releases it. The time for one oscillation is 1 second. 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 function includes no horizontal or vertical shifts. Answer 7/15 Correct y = K Keyboard Sh

Mathematics For Machine Technology
8th Edition
ISBN:9781337798310
Author:Peterson, John.
Publisher:Peterson, John.
Chapter47: Applications Of Formulas To Cutting Speed, Revolutions Per Minute, And Cutting Time
Section: Chapter Questions
Problem 50A: Refer to the cutting speed table under the heading "Using Data from a Cutting Speed Table" earlier...
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Question 7 of 13, Step 2 of 2
1
Answer
Beth pulls a slinky a distance of 24 inches from its equilibrium position and then releases it. The time for one oscillation is 1 second.
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.
Q
Z
Ⓒ2023 Hawkes Learning
80
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MacBook Pro
7/15
Correct
Y
B
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7
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Submit Answer
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Transcribed Image Text:- Save & Exit Certify Lesson: 7.4 Graphs of Sine and Cosine Fun... Question 7 of 13, Step 2 of 2 1 Answer Beth pulls a slinky a distance of 24 inches from its equilibrium position and then releases it. The time for one oscillation is 1 second. 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. Q Z Ⓒ2023 Hawkes Learning 80 @2 W S 888 X H command #3 E D C $ 4 R F y = 85 % V T ▶II 6 MacBook Pro 7/15 Correct Y B G H & 7 U N * 00 8 J 1 M ( 9 O H O L K'MARION DOWE P Keypad Keyboard Shortcuts Submit Answer I 3 command option
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