How many people are living in India?
With the help of following data can you find
How many people were listed as living in India and give logic also ?
.
The population of some countries is calculated based upon some logic and listed here ( It has no link with the facts) :-
.
USA 130,000
England 410,000
France 340,000
Peru 200,000
Brazil 340,000
Greece 300,000
Japan 270,000
davee123
Aug27-08, 11:07 PM
At a quick glance, it appears to have something to do with the number of letters, since:
And there's something also with increments of 70,000, since the differences between nations are always in increments of 70,000 with the exception of Greece. Greece is the only one with 3 vowels instead of 2, but otherwise I see nothing particularly interesting about it.
Hmm...
DaveE
dipinsingh
Aug28-08, 04:26 AM
At a quick glance, it appears to have something to do with the number of letters, since:
And there's something also with increments of 70,000, since the differences between nations are always in increments of 70,000 with the exception of Greece. Greece is the only one with 3 vowels instead of 2, but otherwise I see nothing particularly interesting about it.
Hmm...
DaveE
Well Analysed and tried! Please give answer also.
Sakha
Aug28-08, 06:36 PM
340,000?
dipinsingh
Aug28-08, 09:44 PM
340,000?
Not correct
Ygggdrasil
Aug28-08, 10:16 PM
230k
dipinsingh
Aug29-08, 05:50 AM
230k
Correct.
dsa
Sep2-08, 03:57 PM
Correct.
so how do you arrive at this number ?
dipinsingh
Sep2-08, 11:09 PM
so how do you arrive at this number ?
Let Mr Ygggdrasil explain.
Otherwise I shall explain.
Ygggdrasil
Sep3-08, 01:00 AM
The price is (xc + yv) where c is the number of consonants in the word, x is the price per consonant, v is the number of vowels in the word, and y is the price per vowel. x and y can be easily determined from the given data.
dipinsingh
Sep3-08, 03:48 AM
The price is (xc + yv) where c is the number of consonants in the word, x is the price per consonant, v is the number of vowels in the word, and y is the price per vowel. x and y can be easily determined from the given data.