Pre-Calc/Trig Unit 2: Circular Functions/4.2 Translations of Sin//Cos Graph the function over a one-period interval.y = 4 + 2 sin(x - π) Graph the function over a one-period interval.

y = 4 + 2 sin(x - π)
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Correct ]]> 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 Incorrect ]]> 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Incorrect ]]> 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 Incorrect