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Lady_Fox [76]
1 year ago
5

The population f(x), in millions, of State A of a country after x years is represented by the function shown below:

Mathematics
1 answer:
OverLord2011 [107]1 year ago
8 0

Option 1 is correct. The correct solution about these functions is that The original population of State A was double of the original population of State B.

<h3>How to solve for the solution</h3>

The function in the question is given as

<u>For A:</u>

F(x) = 4*(1.08)^x

<u>For B</u>

g(x) = 2*(1.08)^x

The exponential growth equation that is used to solve this is

h(x) = A(r)^x

such that A is the initial and r is the rate of growth.

f(x) and g(x) are at the same rate but the exponential function is known to grow faster.

Hence the correct option is The original population of State A was double of the original population of State B.

<h3>Complete question:</h3>

Which conclusion is correct about the population of State A and State B? 1. The original population of State A was double of the original population of State B.

2. The original population of State A was half of the original population of State B.

3. The original population of State B was one-fourth of the original population of State A.

4. The original population of State A was one-fourth of the original population of State B.

Read more on this population here:

brainly.com/question/19045853

#SPJ1

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Did I do the first question right? can anyone please help me with the 2nd question? Would really appreciate the Help​
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Answer:

  8.  1483.33

  9.  21 months

Step-by-step explanation:

8. Morgan's income after taxes is 55000/12 = 4583.33 per month. The amount  available after expenses is 4583.33 -3100.00 = 1483.33 per month.

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9. If Morgan is able to save $1483.33 per month, it will take her ...

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It will take Morgan about 21 months to save $30,000.

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If you like, you can write an equation for "m", the number of months it will take Morgan to save 30,000:

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  m = 30,000/1483.33 ≈ 20.2 . . . . . . divide by the coefficient of m

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If cot x = .78, what is tan x
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One cell phone plan charges $20 per month plus $.15 per minute used. A second cell phone plan charges $35 per month plus $.10 pe
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