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mass on the end of a spring is gently pulled from equilibrium and released setting the system into oscillatory motion h the vertical direction. It takes 0.43s for the mass to go from it's lowest position to its highest position. The period of scillation is: elect one: O 0.215s O There is not enough information given to determine the period O sin(#t) = cos(ft – m) O 0.86s O 0.43s

mass on the end of a spring is gently pulled from equilibrium and released setting the system into oscillatory motion h the vertical direction. It takes 0.43s for the mass to go from it's lowest position to its highest position. The period of scillation is: elect one: O 0.215s O There is not enough information given to determine the period O sin(#t) = cos(ft – m) O 0.86s O 0.43s

Algebra & Trigonometry with Analytic Geometry
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter6: The Trigonometric Functions
Section6.7: Applied Problems
Problem 68E
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A mass on the end of a spring is gently pulled from equilibrium and released setting the system into oscillatory motion in the vertical direction. It takes 0.43s for the mass to go from it's lowest position to its highest position. The period of oscillation is: Select one: O 0.215s O There is not enough information given to determine the period O sin(0t) = cos(Ot – a) O 0.86s O 0.43s
Transcribed Image Text:A mass on the end of a spring is gently pulled from equilibrium and released setting the system into oscillatory motion in the vertical direction. It takes 0.43s for the mass to go from it's lowest position to its highest position. The period of oscillation is: Select one: O 0.215s O There is not enough information given to determine the period O sin(0t) = cos(Ot – a) O 0.86s O 0.43s
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