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kotegsom [21]
3 years ago
9

The military does not employ pediatricians or gynecologists. True False

Social Studies
2 answers:
vredina [299]3 years ago
7 0
False have a niceeeee dayyyyyyy
ratelena [41]3 years ago
5 0

Answer:

false

Explanation:

i had looked it up and thata what it had said

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Louie's partner left him several months ago. Now when he arrives home, he turns on the television for companionship. This is an
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personal relationships

Explanation:

According to my research and based on the information given in the question as to what Louie is doing, I can say that this is an example of using media for personal relationships. This can be said because Louie recently lost his partner and is feeling lonely so he uses the television to feel comforted as he felt with his ex-partner.

I hope this answered your question. If you have any more questions feel free to ask away at Brainly.

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7 years ago the population was at 1720 and today only 950 of the birds are alive. Once the population drops below 150, the situa
Harrizon [31]

Answer:

This will happen in 28.79 years.

Explanation:

The population, after t years, is given by the following equation:

P(t) = P_{0}(1 + r)^{t}

In which P_{0} is the initial population and r is the rate of change. If r is positive, the population increases. Otherwise, if r is negative, the population decreases.

7 years ago the population was at 1720 and today only 950 of the birds are alive.

This means that P_{0} = 1720 and P(7) = 950. With this, we can find r. So

P(t) = P_{0}(1 + r)^{t}

950 = 1720(1 + r)^{7}

(1+r)^{7} = \frac{950}{1720}

(1+r)^{7} = 0.5523

To isolate 7, i apply the seventh root to both sides. so

\sqrt[7]{(1+r)^{7}} = \sqrt[7]{0.5523}

1 + r = 0.9187

r = 0.9187 - 1

r = -0.0813

So

P(t) = 1720(1 - 0.0813)^{t}

P(t) = 1720(0.9187)^{t}

Once the population drops below 150, the situation will be irreversible. When will this happen?

This is t when P(t) = 150. So

P(t) = 1720(0.9187)^{t}

150 = 1720(0.9187)^{t}

(0.9187)^{t} = \frac{150}{1720}

(0.9187)^{t} = 0.0872

It is important to know that:

\log{a^{t}} = t\log{a}

So we apply log to both sides

\log{(0.9187)^{t}} = \log{0.0872}

t\log{0.9187} = \log{0.0872}

t = \frac{\log{0.0872}}{\log{0.9187}}

t = \frac{-1.0595}{-0.0368}

t = 28.79

This will happen in 28.79 years.

4 0
4 years ago
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