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DarkKnight06
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did half the work, and marked 100/107 ..eh..dumb me..
should have read the question more attentively..A is the correct answer.
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price and consumption are reversely proportional if spending is the same.

if price increases 107/100 times, consumption decreases 107/100 times, so final consumption becomes 100/107 of initial

107/107-100/107=7/107 => (7/107)*100/1=700/107

A
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DarkKnight06
The price of sugar is increased by 7%. By how much percent should a home maker reduce her consumption of sugar to have no extra expenditure?

A. (700/107) %
B. (107/100) %
C. (100/107)%
D. (7/100)%
E. (100/700)%

assume she got 100 kg for 100 rs
after increase in price she will get 100 kg for 107 rs
she has to spend 100 rs only, so at new price she gets (100*100/107) for 100 rs
% change = 100 - (100*100/107) = 700/107 %
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Hi All,

The answer choices to this question are written in such a way that you can avoid most of the 'math work' and answer this question with a bit of logic.

We're told that the price of sugar is increased by 7%. We're asked by what percent a home maker should reduce her consumption of sugar to have no extra expenditure. In real basic terms, we need to reduct the amount of sugar by a certain percent so that no extra money is spent.

Since the price of sugar increased by 7%, we'll have to decrease the consumption by a value that's relatively close to 7% (but NOT 7% exactly). Now look at the answers and really think about what they 'translate' into:

A. (700/107) % = a little less than 7%
B. (107/100) % = a little more than 1%
C. (100/107)% = a little less than 1%
D. (7/100)% = less than 1/10 of 1%
E. (100/700)% = 1/7 of 1%

There's only one answer choice that makes any sense given the situation described...

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DarkKnight06
The price of sugar is increased by 7%. By how much percent should a home maker reduce her consumption of sugar to have no extra expenditure?

A. (700/107) %
B. (107/100) %
C. (100/107)%
D. (7/100)%
E. (100/700)%


Easy enough!

Just remember the formula -

" If the price of an item goes up/down by x%, then the quantity consumed should be increased/reduced by (100x/(100+/-x))% so that the total expenditure remains the same."


That would be -
(7*100/100+7)%
= (700/107)%
Option A
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This can be solved with substituting numbers, (credits go to @rahul2013)
100usd per 1kg. I consume 10kg, so spend 1000 usd. Now, the price is 107, so 1000 (my total budget)/107=9.35kg now I can consume. 10kg-9.35=0.65*100%=6.35% or A
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DarkKnight06
The price of sugar is increased by 7%. By how much percent should a home maker reduce her consumption of sugar to have no extra expenditure?

A. (700/107) %
B. (107/100) %
C. (100/107)%
D. (7/100)%
E. (100/700)%

let price of sugar be 100
new price ; 107
initial consumption of sugar was 1 kg so expenditure ; 100
now; new consumption*107=100
new consumption=100/107
% ∆ ; 1-100/107 /100 = 700/107%
IMO A
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This question is a special case of percentage increase and decrease. (There are 2 of them)

Since she has to reduce the consumption, we have to find the % decrease.

Let Original price = 100. Therefore New price = 107

% Decrease = \(\frac{Difference}{Larger \space Number} * 100 = \frac{7}{107} * 100 = \frac{700}{107}\)%


Option A


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DarkKnight06
The price of sugar is increased by 7%. By how much percent should a home maker reduce her consumption of sugar to have no extra expenditure?

A. (700/107) %
B. (107/100) %
C. (100/107)%
D. (7/100)%
E. (100/700)%
7/(100+7)*100 = 700/107 %, Answer must be (A) { THere exists the shortcut formula}
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