can anybody tell me how 36 can be written as per ramanujam numbers?
815668
You have not provided adequate information about the quation to find an answer.\n\n\nBTW, it's "Ramanujan"
1021584
Here's an example:\n\n72/5\n\nYou'll change it to a mixed number by dividing..\n\n\n5 goes into 72......... 14  with remainder 2\n\nNow, put the remainder, 2, over the 5 ----    2/5\n\nand write the answer with 14.....      14  2/5
990622
if you know permutation/combination..the answer is easy to understand...\n\nlike 23C23+23C22+23C21+......+23C1
1009529
37 is WRONG!  A$$john\nIt is 3700mg\n\nUse this link to help you convert things.
283337
FORTY\n+ TEN\n+ TEN\n--------\nSIXTY\n\n\n29786\n+ 850\n+ 850\n--------\n31486
380829
Actually the Hindus started using the decimal numbering system, 0 to 9, 1500 years ago.  after 9 you add 1 infront to make 10, 12, 13, etc.
59321
666 is a really fascinating number. It is the sum of the squares of the first seven prime numbers.\n\nSince 36 is both square and triangular, 666 is the sixth number of the form n2(n2 + 1) / 2 (triangular squares) and the eighth number of the form n(n + 1)(n^2 + n + 2) / 8 (doubly triangular numbers.)\n\nThere is no number whose value of Euler's totient function φ is 666, making it a nontotient.\n\nThe harmonic mean of the digits of 666 is an integer: 3/(1/6 + 1/6 + 1/6) = 6. 666 is the 54th number with this property.\n\nIn base 10, 666 is a palindromic number, a repdigit and a Smith number. A prime reciprocal magic square based on 1/149 in base 10 has a magic total of 666.\n\nThe Roman numeral representation of the number 666 (DCLXVI) uses once each the Roman numeral symbols with values under 1,000, and they occur in exact reverse order of their respective values (D = 500, C = 100, L = 50, X = 10, V = 5, I = 1).\n\n666 is the sum of all the numbers on a typical roulette wheel. (A typical roulette wheel is numbered from 1 to 36, with one (in Europe) or two (in North America) zeroes. See the point on triangular numbers, above.)
201627
48*2 = 96\n96 + 4 = 100\n100 - 40 = 60\n60 / 30 = 2\n2^3 = 8\n\nAssuming there are four winds and forty theives, of course. The "not counting Ali Babba" thing is a little odd, but considering the numbers work out evenly I think 8 is right.
880056
Easy way to remember...\n\n(1) the digits in the multiples of 9 also equal 9 when added together such as 18 (1+8=9) and 45 (4+5=9).\n\n(2) multiples of 9 less than 100 'reverse' half way thru (09 & 90, 18 & 81, 27 & 72, 36 & 63, etc.)\n\n(3) start with 09 and add 1 to the tens column and subtract 1 from the ones column. (09, 18, 27, 36, 45, etc)
197247
its impossible because there needs to be either one less sign or one more number look:\n\nin a the order:\n2 * 4 - 6 + 8 /\n              ^there is an extra sign!!
631136
Total 20 nines (2 in 99) are there in 0 to 100.\n\n9, 19, 29, 39, 49, 59, 69, 79, 89, 90, 91, 92, 93, 94, 95, 96, 97, 98, 99
145253
Take a look at this link. You should find all you need about Fermat Numbers there.
466931
My favorite whole number is 1729.  Why?  Because there is a wonderful and memorable anecdote about that number.  It has been said that one time, when brilliant Indian mathematician Srinivasa Ramanujan was sick on what would be his deathbed, his mentor and friend G.H. Hardy (an excellent mathematician himself) came to visit him and remarked that the license plate of the taxi that had taken him to the hospital was 1729, a number that had impressed Hardy as rather boring.  To Hardy's surprise, Ramanujan immediately replied that Hardy was wrong.  In a snap of the fingers, Ramanujan had come to the realization that 1729 was indeed a very interesting number.  As it turns out, 1729 is the smallest positive integer that can be expressed as the sum of two cubes in two different ways. Indeed, 1729 = 10^3 + 9^3, and 1729 = 12^3 + 1^3.
100604
anything like, n.0... , n.1..., n.2..., n.3..., n.4... will be $n.\n\nanything like, n.5... , n.6..., n.7..., n.8..., n.9... will be $n+1.
104047
yes id say 160 but itz hard to tell with only 3 numbers. it seems that you add 12 to the first, then 13 to the 2nd and then probably 14 to the 3rd number (which would be 160)
316451
the numbers are \n 2+6+18= 26\n 2*6*18= 216
578566
To check if a number is divisible by 36, use the divisibility rules for both 4 and 9.  If a number is divisible by both 4 and 9, it must be divisible by 36.\n\nIf you need to know the rules for 4 and 9 (or other numbers up to 13, as well as methods for larger numbers), visit the source site.