The Integers 1 to 10000

  • Range is a range of numbers, in groups of 100. Click on the range for more information about that range.
  • Count(Primes) is the count of Prime Numbers in that range.
  • Count(Fibonacci) is the count of Fibonacci Numbers in that range.
  • Max(Count(d(N))) is the highest number of divisors that any single number within that range possesses.
  • Most Composite N is the list of the numbers in the range that have the most divisors.
  • Count(Deficient), Count(Abundant), and Count(Perfect) are the counts of Deficient, Abundant, and Perfect numbers in that range.
Range Count(Primes) Count(Fibonacci) Max(Count(d(N))) Most Composite N Count(Deficient) Count(Abundant) Count(Perfect)
1-100 25 10 12 60, 72, 84, 90, 96 76 22 2
101-200 21 1 18 180 76 24 0
201-300 16 1 20 240 77 23 0
301-400 16 1 24 360 73 27 0
401-500 17 0 24 420, 480 74 25 1
501-600 14 0 24 504, 540, 600 76 24 0
601-700 16 1 24 630, 660, 672 76 24 0
701-800 14 0 30 720 74 26 0
801-900 15 0 32 840 75 25 0
901-1000 14 1 28 960 74 26 0
1001-1100 16 0 32 1080 77 23 0
1101-1200 12 0 30 1200 76 24 0
1201-1300 15 0 36 1260 76 24 0
1301-1400 11 0 32 1320 74 26 0
1401-1500 17 0 36 1440 74 26 0
1501-1600 12 1 32 1512, 1560 77 23 0
1601-1700 15 0 40 1680 74 26 0
1701-1800 12 0 36 1800 75 25 0
1801-1900 12 0 32 1848, 1890 76 24 0
1901-2000 13 0 36 1980 74 26 0
2001-2100 14 0 36 2016, 2100 74 26 0
2101-2200 10 0 40 2160 76 24 0
2201-2300 15 0 32 2280 75 25 0
2301-2400 15 0 36 2340, 2400 77 23 0
2401-2500 10 0 30 2448 74 26 0
2501-2600 11 1 48 2520 74 26 0
2601-2700 15 0 40 2640 78 22 0
2701-2800 14 0 36 2772 74 26 0
2801-2900 12 0 42 2880 75 25 0
2901-3000 11 0 36 2940 74 26 0
3001-3100 12 0 40 3024 76 24 0
3101-3200 10 0 40 3120 76 24 0
3201-3300 11 0 40 3240 74 26 0
3301-3400 15 0 48 3360 74 26 0
3401-3500 11 0 36 3420 74 26 0
3501-3600 14 0 45 3600 77 23 0
3601-3700 13 0 40 3696 78 22 0
3701-3800 12 0 48 3780 73 27 0
3801-3900 11 0 36 3840, 3900 74 26 0
3901-4000 11 0 48 3960 75 25 0
4001-4100 15 0 42 4032 74 26 0
4101-4200 9 1 48 4200 76 24 0
4201-4300 16 0 36 4284 74 26 0
4301-4400 9 0 48 4320 77 23 0
4401-4500 11 0 36 4410, 4500 77 23 0
4501-4600 12 0 40 4536, 4560 73 27 0
4601-4700 12 0 48 4620, 4680 74 26 0
4701-4800 12 0 42 4800 74 26 0
4801-4900 8 0 36 4860, 4896 76 24 0
4901-5000 15 0 36 4950 77 23 0
5001-5100 12 0 60 5040 75 25 0
5101-5200 11 0 36 5148 74 26 0
5201-5300 10 0 48 5280 77 23 0
5301-5400 10 0 48 5400 74 26 0
5401-5500 13 0 48 5460 75 25 0
5501-5600 13 0 48 5544 74 26 0
5601-5700 12 0 40 5616, 5670 75 25 0
5701-5800 10 0 48 5760 76 24 0
5801-5900 16 0 48 5880 73 27 0
5901-6000 7 0 48 5940 74 26 0
6001-6100 12 0 48 6048 76 24 0
6101-6200 11 0 48 6120 77 23 0
6201-6300 13 0 54 6300 72 28 0
6301-6400 15 0 42 6336 75 25 0
6401-6500 8 0 50 6480 74 26 0
6501-6600 11 0 48 6552, 6600 76 24 0
6601-6700 10 0 36 6624, 6660 73 27 0
6701-6800 12 1 56 6720 76 24 0
6801-6900 12 0 48 6840 76 24 0
6901-7000 13 0 48 6930 74 26 0
7001-7100 9 0 48 7020 76 24 0
7101-7200 10 0 54 7200 74 26 0
7201-7300 11 0 40 7280 74 26 0
7301-7400 9 0 48 7392 76 24 0
7401-7500 11 0 42 7488 75 25 0
7501-7600 15 0 64 7560 73 27 0
7601-7700 12 0 40 7680 76 24 0
7701-7800 10 0 48 7800 77 23 0
7801-7900 10 0 36 7812, 7840 75 25 0
7901-8000 10 0 60 7920 74 26 0
8001-8100 11 0 48 8064 72 28 0
8101-8200 10 0 48 8160, 8190 78 21 1
8201-8300 14 0 48 8280 74 26 0
8301-8400 9 0 60 8400 77 23 0
8401-8500 8 0 40 8424 73 27 0
8501-8600 12 0 48 8568, 8580 74 26 0
8601-8700 13 0 56 8640 78 22 0
8701-8800 11 0 48 8736 75 25 0
8801-8900 13 0 54 8820 75 25 0
8901-9000 9 0 48 9000 76 24 0
9001-9100 11 0 50 9072 76 24 0
9101-9200 12 0 48 9120, 9180 73 27 0
9201-9300 11 0 64 9240 74 26 0
9301-9400 11 0 60 9360 75 25 0
9401-9500 15 0 48 9450 75 25 0
9501-9600 7 0 48 9504, 9576, 9600 75 25 0
9601-9700 13 0 48 9660 76 24 0
9701-9800 11 0 48 9720 73 27 0
9801-9900 12 0 54 9900 78 22 0
9901-10000 9 0 40 9936 77 23 0

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