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Re: Jeff plans to lose weight by reducing his daily calorie intake each we [#permalink]
chetan2u wrote:
23a2012 wrote:
Jeff plans to lose weight by reducing his daily calorie intake each week. How many weeks does it take for his calorie intake to fall below half of its original level

1.Jeff currently consumes 2,500 calories per day.
2.Jeff plans to reduce his daily calorie intake by 10 percent each week.


Hi,
Statement one just gives us intake , nothing about reduction. Insufficient
Statement two tells us the % reduction each week. Since the answer is also in terms of %, we donot require the value per se.
We can find when this reduction will lead to 50% reduction from 100%. Sufficient
Ans B


What I did wrong with this question is that I thought we need initial calorie value which is to be reduced. Also, I referred both statements together when evaluated B.
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Re: Jeff plans to lose weight by reducing his daily calorie intake each we [#permalink]
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23a2012 wrote:
Jeff plans to lose weight by reducing his daily calorie intake each week. How many weeks does it take for his calorie intake to fall below half of its original level

(1) Jeff currently consumes 2,500 calories per day.
(2) Jeff plans to reduce his daily calorie intake by 10 percent each week.


Statement One Alone:

Jeff currently consumes 2,500 calories per day.

Statement one is not sufficient to answer the question since we don’t know how much he plans to reduce his daily calorie intake.

Statement Two Alone:

Jeff plans to reduce his daily calorie intake by 10 percent each week.

Statement two is sufficient to answer the question. For example, if his daily calorie intake in the first week is 2000 calories, then his daily calorie intake in the second week is 2000 x 0.9 = 1800 calories. His daily calorie intake in the third week is 1800 x 0.9 = 1620 calories. Therefore, by continuing this process, we can find the number of weeks it takes for his calorie intake to fall below half its original level. (Note: We don’t have to find the actual number of weeks; we only need to know it’s possible to find it.)

Answer: B
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Re: Jeff plans to lose weight by reducing his daily calorie intake each we [#permalink]
Official explanation
SOurce is veritas prep

Solution: B.

In order to solve, we need to know what the calorie reductions will be. Statement 2 says that Jeff will reduce his daily calorie intake by 10 percent each week. If we say that week 1 is x, then week 2 is .9x, week 3 is .81x, and so on. We can figure out when his calorie intake is less than .5x, so Statement 2 is sufficient. Since the calorie reductions are done by percent, we don’t need to know actual calorie values. Statement 1 tells us his current consumption level, but we have nothing about the calorie reductions. Insufficient, so the correct answer is B.
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Re: Jeff plans to lose weight by reducing his daily calorie intake each we [#permalink]
Since it is not important here, we do not need to find the value.... but for those curious how to do it:

If \(L_{new} = \frac{1}{2} * L_{original} = 0.9^n * L_{original}\)
\(\frac{1}{2} * L_{original} = 0.9^n * L_{original}\)
-> the \(L_{original}\) cancels out
result is: \(\frac{1}{2}= 0.9^n \)
Now solve for \(n\)

(would not be expected to do this on the test, just to know it COULD be done)
take the Natural Logarithm of each side, to undo the exponential:
\( ln(\frac{1}{2}) = ln(0.9^n) \)
use logarithm rules to pull out the \(n\) to the front of the right side:
\( ln(\frac{1}{2}) = n*ln(0.9) \)
\( n = \frac{ln(0.5)}{ln(0.9)} \)
\(n= 6.58 weeks\)
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Re: Jeff plans to lose weight by reducing his daily calorie intake each we [#permalink]
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Re: Jeff plans to lose weight by reducing his daily calorie intake each we [#permalink]
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