Question

WARNING! This is A Challenging Question

Answer 1

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

f(x) = (1.08)t

The graph shows the population g(x), in millions, of State B of the country after x years:

Graph of function g of x equals 2 multiplied by 1.08 to the power of t

Which conclusion is correct about the population of State A and State B?

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

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

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

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

Answer 2

So it is given that \(f(x) = (1.08)^t\) and \(g(x) = 2(1.08)^t\) which is same as g(x) = 2f(x)

So you have \(g(x) = 2\cdot f(x) \Leftrightarrow\dfrac{1}{2}g(x) = f(x)\)

Answer 3

f(x) represent population of state A and g(x) represents population of state B

Answer 4

Do you know what is going on? haha

Answer 5

ummmmmm... maybe?

Answer 6

lol maybe its D?

Answer 7

@johnweldon1993 halp!

Answer 8

Sure...so like Geerky said above

\[\large g(x) = 2f(x)\]

where f(x) = State A and g(x) = State B

since State B looks to be double what State A is at any point...that means the original population of State A was half of the original population of State B

Answer 9

Yes, that's correct

Answer 10

Thanks Guys! Sorry of my lack of intellegence

Answer 11

No need to apologize haha

Answer 12

You're very intelligent :P

Answer 13

lol no im not