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A) g(x) = -3 log2(x+3/5) B) g(x) =3/5 log2(x-3) C) g(x) = 3/5 log2(x)-3 D) g(x)= -3 log2 (3/5x). The function fac) = logz x-

A) g(x) = -3 log2(x+3/5) B) g(x) =3/5 log2(x-3) C) g(x) = 3/5 log2(x)-3 D) g(x)= -3 log2 (3/5x).

The function fac) = logz x- is transformed ? units to the right and vertically compressed by a factor of 0.6 to become g(x) Which function o represents the transformationg ()

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A) g(x) = -3 log2(x+3/5) B) g(x) =3/5 log2(x-3) C) g(x) = 3/5 log2(x)-3 D) g(x)= -3 log2 (3/5x). The function fac) = logz x-

A) g(x) = -3 log2(x+3/5) B) g(x) =3/5 log2(x-3) C) g(x) = 3/5 log2(x)-3 D) g(x)= -3 log2 (3/5x). The function fac) = logz x- is transformed ? units to the right and vertically compressed by a factor of 0.6 to become g(x) Which function o represents the transformationg ()

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A) g(x) = -3 log2(x+3/5) B) g(x) =3/5 log2(x-3) C) g(x) = 3/5 log2(x)-3 D) g(x)= -3 log2 (3/5x).

The function fac) = logz x- is transformed ? units to the right and vertically compressed by a factor of 0.6 to become g(x) Which function o represents the transformationg ()