An advertising company claims that the number of people who see its addoubles each week. When the ad was released, only the 8 employees whoworked on the ad saw it. The number of people, p, who saw the ad in week isp(t) = 8. 2^tOn a piece of paper, graph p(t) = 8. 2^t. Then determine which answer choicematches the graph you drew.р40O A.20

An advertising company claims that the number of people who see its addoubles each week When the ad was released only the 8 employees whoworked on the ad saw it class=

Respuesta :

Solution:

Given:

[tex]P(t)=8(2^t)[/tex]

To graph the function, various poits are needed.

[tex]\begin{gathered} At\text{ the initial stage, when t = 0,} \\ P(t)=8(2^0) \\ P(t)=8(1) \\ P(t)=8 \\ \\ \\ A\text{ week later, when t = 1,} \\ P(t)=8(2^1) \\ P(t)=8(2) \\ P(t)=16 \\ \\ \\ when\text{ t = 2,} \\ P(t)=8(2^2) \\ P(t)=8(4) \\ P(t)=32 \end{gathered}[/tex]

The graph that corresponds to the following points gotten is;

Therefore, option A is the correct graph of the function.

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