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Bunuel
The population of a certain country increases at the rate of 30,000 people every month. The population of the country in 2012 was 360 million. In which year would the population of the country be 378 million?

(A) 2060
(B) 2061
(C) 2062
(D) 2063
(E) 2064
1. Increase per year: 30,000 per month * 12 mos. = 360,000 per year --->
\(3.6 * 10^5\)

2. Total increase needed: 378 million - 360 million = 18 million --->
\(18 * 10^6\)

3. # of years = Total increase divided by increase per year:

\(\frac{18 * 10^6}{3.6 * 10^5}\) =

5 x 10 = 50 years

4. Year achieved: 2012 + 50 = 2062

Answer C
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Bunuel
The population of a certain country increases at the rate of 30,000 people every month. The population of the country in 2012 was 360 million. In which year would the population of the country be 378 million?

(A) 2060
(B) 2061
(C) 2062
(D) 2063
(E) 2064

Population in 2012 is \(360000000\)
Desired population is \(378000000\)

Net increase is \(378000000 - 360000000 = 18000000\)

Increase in population per year is \(360000\)

So, Number of years required is \(\frac{18000000}{360000} = 50\)

Thus, 50 years from 2012 , ie in 2062 Population will be 378 million, answer will be (C)
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Population Increase Rate = 30,000 Per Month

Population in 2012 = 360 Million

Population in ? year = 378 Million

378 Million - 360 Million = 18 Million

18 Million / 30,000=600

in years = 600/12 = 50

Start Year =2012

Adding 50 Years =2012+50=2062
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18,000,000/30,000 = 600/12 = 50 years from now.

Or 18,000,000/360,000 = 50

The answer choice would be C

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The population of a certain country increases at the rate of 30,000 people every month. The population of the country in 2012 was 360 million. In which year would the population of the country be 378 million?

We are searching for the 18 million increase (378 - 360) in population.

\(30000(x) = 18,000,000\)
\(x = 600\)

\(\frac{600}{12_{months} }= 50\)

\(2012 + 50 = 2062\)

C
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