Which of the following functions is equivalent to ƒ (x) = log4 (16x)? Hint: There are 4 correct answers! ƒ (x) = log (¹6ª) = log (4x) f(x) = log₁ (2x) f (x) = log₁ (16 + x) f(x) = 2x f(x) = log(16x) log(4) In(16x) In(4) f (x) = f(x) = 10 (42) log(4) log(16x) f (x) = log(4) · log (16x) f(x) = 2 + log4 *

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter5: Inverse, Exponential, And Logarithmic Functions
Section: Chapter Questions
Problem 26RE
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Which of the following functions is equivalent to ƒ (x) = log4 (16x)?
Hint: There are 4 correct answers!
{_______ƒ (x) = log (¹6r) = log (4x)
f(x) = log₁ (2x)
f(x) = log (16x)
f(x) = 2x
f(x) =
|__f(x) =
log(162)
log(4)
In(162)
In (4)
log(4)
log(16x)
|_ƒ (x) =
f (x)
log(4)
f(x) = 2 + log a
log (16x)
Transcribed Image Text:Which of the following functions is equivalent to ƒ (x) = log4 (16x)? Hint: There are 4 correct answers! {_______ƒ (x) = log (¹6r) = log (4x) f(x) = log₁ (2x) f(x) = log (16x) f(x) = 2x f(x) = |__f(x) = log(162) log(4) In(162) In (4) log(4) log(16x) |_ƒ (x) = f (x) log(4) f(x) = 2 + log a log (16x)
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