The function graphed is of the form $$y = \cos x + c , y = \sin x + c , y = \cos ( x - d ) , \text { or } y = \sin ( x - d )$$ where d is the least possible
positive value. Determine the equation of the graph.
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A) $y = \sin ( x - 1 )$
B) $y = \sin x - 1$
C) $y = \cos ( x + 1 )$
D) $y = \cos x - 1$

Question

The function graphed is of the form $$y = \cos x + c , y = \sin x + c , y = \cos ( x - d ) , \text { or } y = \sin ( x - d )$$ where d is the least possible
positive value. Determine the equation of the graph.
-

A) $y = \sin ( x - 1 )$ 
B) $y = \sin x - 1$ 
C) $y = \cos ( x + 1 )$ 
D) $y = \cos x - 1$

Quizplus · Accepted Answer

The Answer of The function graphed is of the form $$y = \cos x + c , y = \sin x + c , y = \cos ( x - d ) , \text { or } y = \sin ( x - d )$$ where d is the least possible
positive value. Determine the equation of the graph.
-

A) $y = \sin ( x - 1 )$ 
B) $y = \sin x - 1$ 
C) $y = \cos ( x + 1 )$ 
D) $y = \cos x - 1$

The Function Graphed Is of the Form y=cos⁡x+c,y=sin⁡x+c,y=cos⁡(x−d), or y=sin⁡(x−d)y = \cos x + c , y = \sin x + c , y = \cos ( x - d ) , \text { or } y = \sin ( x - d )y=cosx+c,y=sinx+c,y=cos(x−d), or y=sin(x−d)

The Function Graphed Is of the Form $y = \cos x + c , y = \sin x + c , y = \cos ( x - d ) , \text { or } y = \sin ( x - d )$