Which function could be a stretch of the exponential decay function shown on the graph?

f(x) = 2(6)x
f(x) = One-half(6)x
f(x) = 2(one-sixth) Superscript x
f(x) = One-half (one-sixth) Superscript x

Which function could be a stretch of the exponential decay function shown on the graph fx 26x fx Onehalf6x fx 2onesixth Superscript x fx Onehalf onesixth Supers class=

Respuesta :

Answer:

f(x) = [tex](\frac {1}{2})^{(6x)}[/tex]

Step-by-step explanation:

The given options are,

a) f(x) = [tex]2^{(6x)}[/tex]

b) f(x) = [tex](\frac {1}{2})^{(6x)}[/tex]

c) f(x) = [tex]2 \times (\frac {1}{6})^{x}[/tex]

d) f(x) = [tex]\frac {1}{2} \times (\frac {1}{6})^{x}[/tex]

Now, clearly a) is a monotonically increasing function, hence discarded, and both of c)  and d) don't pass through (0, 1) hence they are also discarded.

Only b) is a decay function which does also pass through (0, 1), hence, b) is the correct option.

Answer:

its B

Step-by-step explanation:

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