what is the name of the math sequence that starts as 0, 1, 4, 9, 16 etc...?
594349
It's just a sequence of perfect squares, or the squares of the natural numbers of you perfer.
771405
40.\nhttp://www.research.att.com/~njas/sequences/b000602.txt
9961
0,1,1,2,3\n\nto get the next number add the previous 2 numbers
902613
I just plugged this into my calculator.\n\n[1, 0, 2, 0, 2, 0 | 0\n0, 1, -3, 0, -2, 0 | 0\n0, 0, 0, 1, -1, 0 | 0\n0, 0, 0, 0, 0, 1 | 0\n0, 0, 0, 0, 0, 0 | 1 ]\n\nTake it however you want.
152638
It is the number 36 in binary.\n\nFrom right to left:\n0 = 0\n0 = 0\n1 = 4\n0 = 0\n\n0 = 0\n1 = 32\n0 = 0\n0 = 0\n\n32 + 4 = 36
247548
You can construct one simply by interleaving a bounded sequence with an unbounded sequence. For example, the sequence 1/n with the sequence n to form \n\nS(i) = if i is odd 1/i if i is even i. \n\nThis has 1/i as a convergent subsequence.
815660
Easy!!!\nYou're all wrong! it's not an arithmetic sequence! you have just put logic into it and just add & minus and use your common sense!!\n\nBut the pattern is a pythagorean triple!! so the answers are:\n\n√5 and 3612!!\n\nWhy?\nsimply because terms 1,2,3 form a pythagorean triple!\n\nCheck!\n(√5)² + 2² = 3² is the equation true?\n5 + 4 = 9\n9=9 TRUE!!!\n\nso the answer is √5\nnext terms!\n3 4 and 5\nCheck:\n3² + 4² = 5²\n9+16=25\n25=25 TRUE!!\n\nNext!\n5, 12, 13\nCheck:\n5²+12²=13²\n25+144= 169\n169=169 TRUE!\n\n\nNext!\n13,84,85\n\n13²+84²=85²\n169 + 7056 = 7225\n7225=7225 TRUE!\n\nLAST!!\n85,3612,3613\n\n85² + 3612²= 3613²\n7225 +13046544 = 13053769\n\n13053769 = 13053769  TRUE!!!\n\nSO the answers are!!\n\n√5 and 3612!\n\nThat's all!! ^_^!!
821513
c.  It's the 7th term\n\nHere is the entire sequence:\n3/16, 3/8, 3/4, 3/2, 3/1, 3/(1/2), 3/(1/4).  Each time you take half of the denominator.  3/(1/4) = 3*4=12.
95089
1(1)+0(2)+1(4)+1(8)+1(16)+0(32)+0(64)+0(128)+1(256)=\n1+0+4+8+16+0+0+0+256=\n285
513219
Perfect Squares\n\nEdit: First Four to be precise
869218
This is a type of question that appears in tests quite frequently. There are probably an infinite set of non-linear sequences, so there is no formula for calculating the nth term. On tests, you will have to examine all the numbers relative to each other, in order, to figure out what the sequence represents.\n\nSimple example:\n1, 4, 9, 16, ....   is the sequence of intergers squared.\n\nHarder example:\n1, 100, 1001, 10000, .... is the binary sequence of decimal integers squared.\n\nImpossible example:\n1, 0, 2, 4 ...is the number of scars on the fingers of my right hand!\n\nHope this helps!
833353
this sequence is Hexadecimal. it has letter values for A, B, C, D and so on.\n\na Hexadecimal Number is based on the number 16. the Hexadecimal numbers look the same as the decimal numbers up to 9, but then there are the letters ("A',"B","C","D","E","F") in place of the decimal numbers 10 to 15.\n\nA = 10.\nBB = 187.\nCCC = 3276.\nDDDD = 56797.\n\nso 56797 is the next number in the sequence.
1051900
1 2 3 4 5 6 10 12 15 20 30 60\n-1 -2 -3 -4 -5 -6 -10 -12 -15 -20 -30 -60
670785
series, or sequence no idea, just a guess, u need to explain it better.
851801
did you mean a4 instead of 14 ??\n\nj6 is the next anyway :)\n\nD12 being the last in the sequence and offering a clue to others ;)
689300
Q98 = 1,1,2,3,5 \n\nP.S: Looks like the fibonacci series
1185451
Its the numbers 0 through 10 in alphabetical order.