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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-example-1
User Deigote
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1 Answer

16 votes
16 votes

Solution:

Given:


P(t)=8(2^t)

To graph the function, various poits are needed.


\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}

The graph that corresponds to the following points gotten is;

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

An advertising company claims that the number of people who see its addoubles each-example-1
User Staffan
by
2.7k points
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