Who is behind QuickerMaths?
I am Vineet Patawari - PGDM (IIM Indore), ACA, B.Com(H). My passion for Mathematics, specially Vedic Maths encouraged me to start QuickerMaths
I believe that if trained properly using powerful tools like Vedic Maths, the immense intellect of human mind can be ignited instantly - find out more
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November 25th, 2010 - 23:38
Wow… Brilliant answer…
October 4th, 2010 - 03:02
both the buckets will remain as it is………..
September 29th, 2010 - 11:03
equal
September 8th, 2010 - 12:23
yup…amused to find that they are equal in the end…though at first glance, we may find that there shud be more red or more white , if we calculate carefully, we can get this answer…..
August 23rd, 2010 - 12:51
I think more red in the white bucket but i want to know the exact answer
August 19th, 2010 - 17:06
more red wine in white wine
August 19th, 2010 - 11:57
Thanks a lot for this, I appreciate the info
August 16th, 2010 - 13:43
I think that there will be more red wine in the white wine mixture than the reverse….. but what will be the exact answer???
August 15th, 2010 - 18:22
please let me know the right answer..
August 15th, 2010 - 18:21
i think white wine contains more red than red wine bucket contains white wine…
August 14th, 2010 - 12:00
The answer is both. There is now more white wine in the red bucket and more red wine in the white bucketfrom when you started
August 14th, 2010 - 11:59
There will always be equal proportions of each in each.
This problem assumes each bucket contains equal amounts of wine, and equal amounts are poured into the other. To make this easier to illustrate, let’s say for example that:
* Red bucket: 9 cups of pure red wine.
* White bucket: 9 cups of pure white wine.
* We’ll pour exactly 1 cup from one bucket into the other.
1. Pour 1 cup of red wine into the bucket of white wine, and mix thoroughly. You now have:
* Red bucket: 8 cups of pure red wine.
* White bucket: 10 cups of unpure wine (9 cups of pure white wine and 1 cup of pure red wine).
Any 1 cup in the white wine bucket (thoroughly mixed) will now contain:
* .9 cup white wine and .1 cup red wine.
2. Pour 1 unpure cup from the white wine bucket back into the red wine bucket. You now have added back:
* .9 cup white wine.
* .1 cup red wine.
Since the red wine bucket had 8 cups, you now have 8.1 cups red wine and .9 cup white wine.
The opposite will always be true. You will now have 8.1 cups white wine and .9 cup red wine in the white wine bucket.
It balances out, because you’re adding impure wine back into less pure wine. That’s the secret.
August 14th, 2010 - 13:17
I like your answer Akhil…brilliant!
August 14th, 2010 - 17:32
nice explanation dude
September 8th, 2010 - 18:06
akhil u rock man . it thnk u r d 1 wid exrrdinary mind , not all can think like u
August 14th, 2010 - 10:34
More Red in White …
coz one full cup of red was poured into the bucket of white wine while only a mix having both red (a little) and white (more) is poured into the bucket of red wine ..
so the white bucket must contain more red wine
August 13th, 2010 - 19:07
Both will be equal.