Assuming you mean that the multiple of 9 is at most 3000 and not wanting 1×9, 2×9, ..., 3000×9:
3000÷9 = 333 1/3 → last multiple of 9 not greater than 3000 is 9 × 333, giving:
9, 18, 27, 36, 45, 54, 63, 72, 81, 90, 99, 108, 117, 126, 135, 144, 153, 162, 171, 180, 189, 198, 207, 216, 225, 234, 243, 252, 261, 270, 279, 288, 297, 306, 315, 324, 333, 342, 351, 360, 369, 378, 387, 396, 405, 414, 423, 432, 441, 450, 459, 468, 477, 486, 495, 504, 513, 522, 531, 540, 549, 558, 567, 576, 585, 594, 603, 612, 621, 630, 639, 648, 657, 666, 675, 684, 693, 702, 711, 720, 729, 738, 747, 756, 765, 774, 783, 792, 801, 810, 819, 828, 837, 846, 855, 864, 873, 882, 891, 900, 909, 918, 927, 936, 945, 954, 963, 972, 981, 990, 999, 1008, 1017, 1026, 1035, 1044, 1053, 1062, 1071, 1080, 1089, 1098, 1107, 1116, 1125, 1134, 1143, 1152, 1161, 1170, 1179, 1188, 1197, 1206, 1215, 1224, 1233, 1242, 1251, 1260, 1269, 1278, 1287, 1296, 1305, 1314, 1323, 1332, 1341, 1350, 1359, 1368, 1377, 1386, 1395, 1404, 1413, 1422, 1431, 1440, 1449, 1458, 1467, 1476, 1485, 1494, 1503, 1512, 1521, 1530, 1539, 1548, 1557, 1566, 1575, 1584, 1593, 1602, 1611, 1620, 1629, 1638, 1647, 1656, 1665, 1674, 1683, 1692, 1701, 1710, 1719, 1728, 1737, 1746, 1755, 1764, 1773, 1782, 1791, 1800, 1809, 1818, 1827, 1836, 1845, 1854, 1863, 1872, 1881, 1890, 1899, 1908, 1917, 1926, 1935, 1944, 1953, 1962, 1971, 1980, 1989, 1998, 2007, 2016, 2025, 2034, 2043, 2052, 2061, 2070, 2079, 2088, 2097, 2106, 2115, 2124, 2133, 2142, 2151, 2160, 2169, 2178, 2187, 2196, 2205, 2214, 2223, 2232, 2241, 2250, 2259, 2268, 2277, 2286, 2295, 2304, 2313, 2322, 2331, 2340, 2349, 2358, 2367, 2376, 2385, 2394, 2403, 2412, 2421, 2430, 2439, 2448, 2457, 2466, 2475, 2484, 2493, 2502, 2511, 2520, 2529, 2538, 2547, 2556, 2565, 2574, 2583, 2592, 2601, 2610, 2619, 2628, 2637, 2646, 2655, 2664, 2673, 2682, 2691, 2700, 2709, 2718, 2727, 2736, 2745, 2754, 2763, 2772, 2781, 2790, 2799, 2808, 2817, 2826, 2835, 2844, 2853, 2862, 2871, 2880, 2889, 2898, 2907, 2916, 2925, 2934, 2943, 2952, 2961, 2970, 2979, 2988, 2997.
If you meant up to 9×3000, then I've left it as an exercise for you to complete the multiples (the last one is 9×3000 = 27000).
The 3x table up to 1000 consists of the multiples of 3 from 3 to 3000. It includes numbers such as 3, 6, 9, 12, ..., and continues in increments of 3. The sequence can be expressed as 3n, where n is a positive integer from 1 to 1000. The last number in this table is 3000.
Yes. It is the divisibility rule for 9.
There are 11 multiples of 9 up to 100. 9 18 27 36 45 54 63 72 81 90 99
Multiples of 9 up to 100 are 9, 18, 27, 36, 45, 54, 63, 72, 81, 90, 99. Multiples of 10 up to 100 are 10, 20, 30, 40, 50, 60, 70, 80. 90, 100. The only common multiple up to 100 of 9 and 10 is 90.
I presume you mean what are all the multiples of 9 up to 100 (and not what are all the multiples of 9, 10, 11, ..., 100 of which there are infinitely many): 9, 18, 27, 36, 45, 54, 63, 72, 81, 90, 99.
To find the multiples of 9 up to 9000, you can use the formula: (9 \times n), where (n) is a positive integer. The first few multiples of 9 are 9, 18, 27, 36, and so on. To find the multiples of 9 up to 9000, divide 9000 by 9, which equals 1000. Therefore, the multiples of 9 up to 9000 are all the multiples of 9 from 9 to 9000, inclusive.
3006, 3015, 3024, 3033, 3042, 3051, 3060 . . .
9
918273645546372819099108117126135144153162171180189198207216225234243252261270279288297306
The 3x table up to 1000 consists of the multiples of 3 from 3 to 3000. It includes numbers such as 3, 6, 9, 12, ..., and continues in increments of 3. The sequence can be expressed as 3n, where n is a positive integer from 1 to 1000. The last number in this table is 3000.
Yes. It is the divisibility rule for 9.
9, 18, 27.
Any of its multiples
The digital sum of multiples of 9 always add up to 9 as for example 9*9 = 81 and 8+1 = 9
The factors of 2 are 1 and 2. I suspect you're inquiring about the multiples of 2. 2,4,6,8,10 and just keep adding 2 until you get to 3000.
9 multiples
it can be any # that ads up to 9. for instince 1242. it adds up to 9. Hope this helps!