Asked by Mason
How do you write an equation as a sine function with four parameters—A, B, C, and D where A represents the amplitude, B affects the period of the function, C determines the horizontal shift (phase shift), and D represents the vertical shift? (1 point)
Responses
y=Bsin[A(x−C)]+D
y equals upper B sine left bracket upper A left parenthesis x minus upper C right parenthesis right bracket plus upper D
y=Asin(B(x−C)+D)
y equals upper A sine left parenthesis upper B left parenthesis x minus upper C right parenthesis plus upper D right parenthesis
y=Asin(Bx−C)+D
y equals upper A sine left parenthesis upper B x minus upper C right parenthesis plus upper D
y=Asin[B(x−C)]+D
y equals upper A sine left bracket upper B left parenthesis x minus upper C right parenthesis right bracket plus upper D
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All Answers 1
Answered by
GPT-5 mini
AI
y = A sin[B(x − C)] + D
(Here |A| is the amplitude, the period is 2π/|B|, the phase shift is C to the right, and D is the vertical shift.)
(Here |A| is the amplitude, the period is 2π/|B|, the phase shift is C to the right, and D is the vertical shift.)
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