The graph of a trigonometric function is shown below. The equation of the function can be expressed as to y = Acos[B(x-C)]+D. Horizontal scale is measured in degrees. 2 -90-451 45 90 135 180 225 N0 315360 405 450 495 540585 630675 720 765 -4- -5 -6- 구 -9 1 then record the value of C in the first 3 If 0° < C <765° and the value of B can be written in the form boxes and record the value of Nin the 4th box.
The graph of a trigonometric function is shown below. The equation of the function can be expressed as to y = Acos[B(x-C)]+D. Horizontal scale is measured in degrees. 2 -90-451 45 90 135 180 225 N0 315360 405 450 495 540585 630675 720 765 -4- -5 -6- 구 -9 1 then record the value of C in the first 3 If 0° < C <765° and the value of B can be written in the form boxes and record the value of Nin the 4th box.
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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Question
![The graph of a trigonometric function is shown below. The equation of the function can be expressed as
to
y = Acos[B(x - C)]+D.
Horizontal scale is measured in degrees.
-90-451
45
90 135 180 225 0 315 360 405450 495 540 585 630 675 70 765
-4-
-5-
-6--
-7-
-
If 0° <C < 765° and the value of B can be written in the form
then record the value of C in the first 3
N°
boxes and record the value of N in the 4th box.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F2e5f5ca1-9c38-413c-af6b-0878d611ceab%2F752c1423-17c5-48a2-ab8a-bcde2ad0be7f%2Fop3son_processed.jpeg&w=3840&q=75)
Transcribed Image Text:The graph of a trigonometric function is shown below. The equation of the function can be expressed as
to
y = Acos[B(x - C)]+D.
Horizontal scale is measured in degrees.
-90-451
45
90 135 180 225 0 315 360 405450 495 540 585 630 675 70 765
-4-
-5-
-6--
-7-
-
If 0° <C < 765° and the value of B can be written in the form
then record the value of C in the first 3
N°
boxes and record the value of N in the 4th box.
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