Chantelle is swinging back and forth on a trapeze. Her distance from vertical support beam in terms of time can be modelled by a sinusoidal function. At 1 s, she is the maximum distance from the beam, 12 m. At 3 s, she is the minimum distance from the beam, 4 m. Determine an equation of a sinusoidal function that describes Chantelle's distance from the vertical beam in relation to time.
Chantelle is swinging back and forth on a trapeze. Her distance from vertical support beam in terms of time can be modelled by a sinusoidal function. At 1 s, she is the maximum distance from the beam, 12 m. At 3 s, she is the minimum distance from the beam, 4 m. Determine an equation of a sinusoidal function that describes Chantelle's distance from the vertical beam in relation to time.
Chapter1: Equations, Inequalities, And Mathematical Modeling
Section1.1: Graphs Of Equations
Problem 9ECP
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Please answer in detail. The general form for the equation is y=asin(k(x-d))+c
![Chantelle is swinging back and forth on a trapeze. Her distance from a
vertical support beam in terms of time can be modelled by a sinusoidal
function. At 1 s, she is the maximum distance from the beam, 12 m. At 3 s,
she is the minimum distance from the beam, 4 m. Determine an cquation of
a sinusoidal function that describes Chantelle's distance from the vertical
beam in relation to time.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fc949fb3a-dbf4-4972-8bd0-b8a40af35b5e%2Fab13264a-5257-4301-afa6-4df5c379a06d%2Frb8jkg9_processed.png&w=3840&q=75)
Transcribed Image Text:Chantelle is swinging back and forth on a trapeze. Her distance from a
vertical support beam in terms of time can be modelled by a sinusoidal
function. At 1 s, she is the maximum distance from the beam, 12 m. At 3 s,
she is the minimum distance from the beam, 4 m. Determine an cquation of
a sinusoidal function that describes Chantelle's distance from the vertical
beam in relation to time.
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