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zhannawk [14.2K]
3 years ago
7

Show all work

Mathematics
1 answer:
djverab [1.8K]3 years ago
4 0
<span>        A rumor spreads among a population of [unknown number] people at a rate proportional to the product of the number of people who have heard the rumor and the number of people who have not heard the rumor.

        If [variable] p denotes the number of people who have heard the rumor, the differential equations could be used to model the situation with respect to time (t), where as (k) is a positive constant. 

</span>As stated : "a rumor is changing at a rate ".

= \dfrac{dp}{dt}

"is proportional "

\dfrac{dp}{dt} = k * \text{Unknown number}

"product of number of people who heard rumor and who haven't"

p * (n-p)&#10;

<span>Since n is the total population the correct answer is (b). </span>
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Item 6 Find the amount of time. I=$30, P=$500, r=3% The amount of time is years.
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The population of a rabbit colony triples every 3 days. The population starts at 10 rabbits. Write an exponential function that
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Step-by-step explanation:

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<u>Day</u>     <u>Population</u>

0          10

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9          270

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This can be modeled by the general equation

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t is the number days from start

k is the number of days at which the population triples(here k =3 days)

We can check this by plugging in values for each of the variables

At day 0, population = 10(3)⁰ = 10. 1 = 10

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