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The annual birth and death rate in a country per 1000 are 39.4 and 19. [#permalink]

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20 Oct 2010, 04:43

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A

B

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D

E

Difficulty:

75% (hard)

Question Stats:

47% (03:22) correct
53% (02:08) wrong based on 59 sessions

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The annual birth and death rate in a country per 1000 are 39.4 and 19.4 respectively . the number of years in which the population would be doubled assuming there is no emigration or immigration is

Re: The annual birth and death rate in a country per 1000 are 39.4 and 19. [#permalink]

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20 Oct 2010, 05:03

anilnandyala wrote:

the annual birth and death rate in a country per 1000 are 39.4 and 19.4 respectively . the number of years in which the population would be doubled assuming there is no emigration or immigration is a 20 b 25 c 30 d 35 e 40

Suppose the population of the country in current year is 1000. So annual increase is 1000 + 39.4 - 19.4=1020 Hence every year there is an increase of 2%.

2000=1000(1+(2/100))^n

n=35 Answer is D. (But Calculation is somewhat tedious.) Anything simple than this?

Re: The annual birth and death rate in a country per 1000 are 39.4 and 19. [#permalink]

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20 Oct 2010, 05:28

ankitranjan wrote:

Suppose the population of the country in current year is 1000. So annual increase is 1000 + 39.4 - 19.4=1020 Hence every year there is an increase of 2%.

2000=1000(1+(2/100))^n

n=35 Answer is D. (But Calculation is somewhat tedious.) Anything simple than this?

Consider KUDOS if its helpful.

Yes, I also solved it in that way. The problem is that you cannot use a scientific calculator during the exam LOL. I think we need the help of the moderators! _________________

"Life’s battle doesn’t always go to stronger or faster men; but sooner or later the man who wins is the one who thinks he can."

Re: The annual birth and death rate in a country per 1000 are 39.4 and 19. [#permalink]

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17 Mar 2015, 11:46

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An easier method is the Rule of 70 which is a simple way to calculate the approximate number of years it takes for the level of a variable growing at a constant rate to double. This rule states that the approximate number of years n for a variable growing at the constant growth rate of R percent, to double is

n = 70/R

Since B-D = 39.4-19.4 = 20 normalized to 1000 = 2%

Re: The annual birth and death rate in a country per 1000 are 39.4 and 19. [#permalink]

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17 Mar 2015, 13:25

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kcr2210 wrote:

An easier method is the Rule of 70 which is a simple way to calculate the approximate number of years it takes for the level of a variable growing at a constant rate to double. This rule states that the approximate number of years n for a variable growing at the constant growth rate of R percent, to double is

n = 70/R

Since B-D = 39.4-19.4 = 20 normalized to 1000 = 2%

The n = 70/2 = 35

wow! I have never heard about this, interesting... Do you have any support to prove this approach will always show me the right answer?

Re: The annual birth and death rate in a country per 1000 are 39.4 and 19. [#permalink]

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17 Mar 2015, 20:49

Expert's post

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guijob wrote:

kcr2210 wrote:

An easier method is the Rule of 70 which is a simple way to calculate the approximate number of years it takes for the level of a variable growing at a constant rate to double. This rule states that the approximate number of years n for a variable growing at the constant growth rate of R percent, to double is

n = 70/R

Since B-D = 39.4-19.4 = 20 normalized to 1000 = 2%

The n = 70/2 = 35

wow! I have never heard about this, interesting... Do you have any support to prove this approach will always show me the right answer?

Thank you for your reply.

You can use the n = 70/r rule whenever you want the amount to double in an annual compounded interest rate scenario but GMAT doesn't expect you to know this formula so the calculations will either be simpler or the formula will be given in the question. _________________

Re: The annual birth and death rate in a country per 1000 are 39.4 and 19. [#permalink]

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18 Mar 2015, 22:29

kcr2210 wrote:

An easier method is the Rule of 70 which is a simple way to calculate the approximate number of years it takes for the level of a variable growing at a constant rate to double. This rule states that the approximate number of years n for a variable growing at the constant growth rate of R percent, to double is

n = 70/R

Since B-D = 39.4-19.4 = 20 normalized to 1000 = 2%

The n = 70/2 = 35

Kudos to you !! Good one . _________________

Thanks, Lucky

_______________________________________________________ Kindly press the to appreciate my post !!

Re: The annual birth and death rate in a country per 1000 are 39.4 and 19. [#permalink]

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16 Apr 2015, 03:30

metallicafan wrote:

ankitranjan wrote:

Suppose the population of the country in current year is 1000. So annual increase is 1000 + 39.4 - 19.4=1020 Hence every year there is an increase of 2%.

2000=1000(1+(2/100))^n

n=35 Answer is D. (But Calculation is somewhat tedious.) Anything simple than this?

Consider KUDOS if its helpful.

Yes, I also solved it in that way. The problem is that you cannot use a scientific calculator during the exam LOL. I think we need the help of the moderators!

Can anyone guide me how to solve this manually.I don't have any clue.

Re: The annual birth and death rate in a country per 1000 are 39.4 and 19. [#permalink]

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17 Apr 2015, 00:05

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Expert's post

ssriva2 wrote:

metallicafan wrote:

ankitranjan wrote:

Suppose the population of the country in current year is 1000. So annual increase is 1000 + 39.4 - 19.4=1020 Hence every year there is an increase of 2%.

2000=1000(1+(2/100))^n

n=35 Answer is D. (But Calculation is somewhat tedious.) Anything simple than this?

Consider KUDOS if its helpful.

Yes, I also solved it in that way. The problem is that you cannot use a scientific calculator during the exam LOL. I think we need the help of the moderators!

Can anyone guide me how to solve this manually.I don't have any clue.

2000=1000(1+(2/100))^n

You cannot solve it manually. You need a calculator to do it. Though, when the amount is twice the principal, we have a simple formula (which will be given in the question if this question comes in GMAT) The principal doubles in 70/r years. Since the rate of interest is 2% here, and the principal doubles from 1000 to 2000, the number of years it will take is 70/2 = 35 years. _________________

Re: The annual birth and death rate in a country per 1000 are 39.4 and 19. [#permalink]

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17 Apr 2015, 04:35

VeritasPrepKarishma wrote:

ssriva2 wrote:

metallicafan wrote:

Suppose the population of the country in current year is 1000. So annual increase is 1000 + 39.4 - 19.4=1020 Hence every year there is an increase of 2%.

2000=1000(1+(2/100))^n

n=35 Answer is D. (But Calculation is somewhat tedious.) Anything simple than this?

Consider KUDOS if its helpful.

Yes, I also solved it in that way. The problem is that you cannot use a scientific calculator during the exam LOL. I think we need the help of the moderators!

Can anyone guide me how to solve this manually.I don't have any clue.

2000=1000(1+(2/100))^n

You cannot solve it manually. You need a calculator to do it. Though, when the amount is twice the principal, we have a simple formula (which will be given in the question if this question comes in GMAT) The principal doubles in 70/r years. Since the rate of interest is 2% here, and the principal doubles from 1000 to 2000, the number of years it will take is 70/2 = 35 years.[/quote]

Thanks a lot Karishma.I usually get struck on this last part in these kind of questions.

gmatclubot

Re: The annual birth and death rate in a country per 1000 are 39.4 and 19.
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17 Apr 2015, 04:35

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