3) The cyclical pattern of symptoms is sinusoidal in nature. When graphed as a function of intensity, g(x), and time, x in months, the function was very similar to S(x) = sin x Dr. Andersen described shape of this graph, with reference to S(x) = sin x Intensity is ranked on a scale of 0-10, where zero represents normal and ten represents full blown symptoms. The amplitude of the cyclical pattern is 5 and the equation of the axis of the curve is =5. The period of the function is 4 months. Using (x) = sin .x as a base function, the symptoms function has been horizontally translated 2 months to the right. a) Write a possible equation for the function g(x) b) Sketch a graph of the function 8(x) , by hand, on the interval 0sxs18 .
3) The cyclical pattern of symptoms is sinusoidal in nature. When graphed as a function of intensity, g(x), and time, x in months, the function was very similar to S(x) = sin x Dr. Andersen described shape of this graph, with reference to S(x) = sin x Intensity is ranked on a scale of 0-10, where zero represents normal and ten represents full blown symptoms. The amplitude of the cyclical pattern is 5 and the equation of the axis of the curve is =5. The period of the function is 4 months. Using (x) = sin .x as a base function, the symptoms function has been horizontally translated 2 months to the right. a) Write a possible equation for the function g(x) b) Sketch a graph of the function 8(x) , by hand, on the interval 0sxs18 .
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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3) The cyclical pattern of symptoms is sinusoidal in nature. When graphed as a
function of intensity, g(x) , and time, x in months, the function was very similar
to S(x)= sin x
Dr. Andersen described shape of this graph, with reference to
S(x) = sin x
Intensity is ranked on a scale of 0-10, where zero represents
normal and ten represents full blown symptoms. The
amplitude of the cyclical pattern is 5 and the equation of the
axis of the curve is =5. The period of the function is 4
months. Using f(x) = sin x as a base function, the
symptoms function has been horizontally translated 2 months to the right.
a) Write a possible equation for the function 8(x)
b) Sketch a graph of the function 8(x), by hand, on the interval 0<x<18 .
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