2. A 50-g mass is suspended by a spring attached to the ceiling, such thatwhen it is at rest, it is 40 cm above a table. The mass is pulled down to aheight of 25 cm, and then released at t = 0. It takes 0.4 s for the mass totravel periodically between its maximum and minimum locations.A) Sketch 2 cycles of this scenario, showing the height of the massabove the table in terms of time.(***Note: Remember to label the 5 main coordinates of each cycle, andthe equation of axis.***) B) Develop a positive cosine equation and a positive sine equation,both that model the sketch, and explain how you determined each part ofthose equations.(***Note: Develop your equations in terms of radians.***)

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. A 50-g mass is suspended by a spring attached to the ceiling, such that hen it is at rest, it is 40 cm above a table. The mass is pulled down to a eight of 25 cm, and then released at t = 0. It takes 0.4 s for the mass to avel periodically between its maximum and minimum locations. ) Sketch 2 cycles of this scenario, showing the height of the mass bove the table in terms of time. **Note: Remember to label the 5 main coordinates of each cycle, and ne equation of axis.***)

. A 50-g mass is suspended by a spring attached to the ceiling, such that hen it is at rest, it is 40 cm above a table. The mass is pulled down to a eight of 25 cm, and then released at t = 0. It takes 0.4 s for the mass to avel periodically between its maximum and minimum locations. ) Sketch 2 cycles of this scenario, showing the height of the mass bove the table in terms of time. Note: Remember to label the 5 main coordinates of each cycle, and ne equation of axis.*)

Elements Of Electromagnetics

7th Edition

ISBN:9780190698614

Author:Sadiku, Matthew N. O.

Publisher:Sadiku, Matthew N. O.

ChapterMA: Math Assessment

Section: Chapter Questions

Problem 1.1MA

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Question

2. A 50-g mass is suspended by a spring attached to the ceiling, such that
when it is at rest, it is 40 cm above a table. The mass is pulled down to a
height of 25 cm, and then released at t = 0. It takes 0.4 s for the mass to
travel periodically between its maximum and minimum locations.
A) Sketch 2 cycles of this scenario, showing the height of the mass
above the table in terms of time.
(***Note: Remember to label the 5 main coordinates of each cycle, and
the equation of axis.***)

B) Develop a positive cosine equation and a positive sine equation,
both that model the sketch, and explain how you determined each part of
those equations.
(***Note: Develop your equations in terms of radians.***)

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