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Marizza181 [45]
4 years ago
9

The Basin and Range region in the western United States is aptly named because _____.

Biology
2 answers:
Elden [556K]4 years ago
7 0
The answer would Be B Because <span>it contains many small mountain ranges with basins

</span>
dimulka [17.4K]4 years ago
4 0
<span>B: it contains many small mountain ranges with basins</span>
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Suppose a population grows according to a logistic model with initial population 500 and carrying capacity 5,000. If the populat
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Answer:

4,500

Explanation:

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\frac{dP}{dt}=rP(1-\frac{P}{K} )

Solving for P(t), we obtain:

P(t)=\dfrac{KP_0e^{rt}}{(K-P_0)+P_0e^{rt}}$ where:\\P_0=$Initial Population\\K=Carrying Capacity\\r=Growth rate\\P(t)=Population at a time t.

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I$nitial Population,P_0=500\\$Carrying Capacity,K=5000\\Population after one year, P(1)=1250 \implies t=1

Therefore:

1250=\dfrac{500 \times 5000e^{r \times 1}}{(5000-500)+500e^{r\times 1}}\\\\1250[(5000-500)+500e^{r}]=500 \times 5000e^{r}\\4500+500e^{r}=2000e^{r}\\2000e^{r}-500e^{r}=4500\\1500e^{r}=4500\\e^r=3\\$Take the natural logarithm of both sides\\r =\ln 3

We want to determine the population after another three years. i,e When t=4

P(4)=\dfrac{500 \times 5000e^{\ln|3| \times 4}}{(5000-500)+500e^{\ln|3| \times 4}}\\=\dfrac{2,500,000e^{\ln|3| \times 4}}{4500+500e^{\ln|3| \times 4}}\\P(4)=4500

Therefore, after another three years, the population will be 4500.

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3 years ago
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