Shotguns

Springfield Firearms

History of Europe

131415

Top Answer

From Vorisek's Shotgun Markings:

- Either a gun maker or a dealer or both located in Toledo, OH. Actual dates of operation not certain. Some reference to 1871 to 1916. While actual dates appear to be 1915 to sometime in the early 1950's. May be 2 different companies.

Whoever made or sold it, it will most like fit into the general category of "utility shotguns" and be more valuable as a mantle decoration than as a firearm.

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0In the prime factorisation of a perfect square in power format, all primes must be to an even power. 5688 = 23 x 32 x 79 To convert this it a perfect square, it needs the 2 and 79 to have an even power - the 3 is already at an even power. The smallest way to do this is to multiply 5688 by 2 x 79, ie multiply it by 158. 5688 x 158 = 23 x 32 x 79 x 2 x 79 = 24 x 32 x 792 = (22 x 3 x 79)2 = (948)2 = 898704

That depends upon the other number(s), but it will be one of the multiples of 711, namely one of: 711, 1422, 2133, 2844, 3555, 4266, 4977, 5688, 6399, 7110, 7821, 8532, 9243, 9954, 10665, 11376, 12087, 12798, 13509, 14220, 14931, 15642, 16353, 17064, 17775, 18486, 19197, 19908, 20619, 21330, 22041, 22752, 23463, 24174, 24885, 25596, 26307, 27018, 27729, 28440, 29151, 29862, 30573, 31284, 31995, 32706, 33417, 34128, 34839, 35550, 36261, 36972, 37683, 38394, 39105, 39816, 40527, 41238, 41949, 42660, 43371, 44082, 44793, 45504, 46215, 46926, 47637, 48348, 49059, 49770, 50481, 51192, 51903, 52614, 53325, 54036, 54747, 55458, 56169, 56880, 57591, 58302, 59013, 59724, 60435, 61146, 61857, 62568, 63279, 63990, 64701, 65412, 66123, 66834, 67545, 68256, 68967, 69678, 70389, 71100, ...

Any number to be divisible by 4 and 9 must be a multiple of their lowest common multiple; lcm(4, 9) = 36. Thus: First 4 digit number is 1000 โ 1000 รท 36 = 27 7/9 โ first multiple of 36 which is a 4 digit number is 28 ร 36 (= 1008); Last 4 digit number is 9999 โ 9999 รท 36 = 277 3/4 โ last multiple of 36 which is a 4 digit number is 277 ร 36 (= 9972); Thus all multiples of 36 between 28 and 277 (inclusive) are four digit numbers divisible by both 4 and 9, namely: 1008, 1044, 1080, 1116, 1152, 1188, 1224, 1260, 1296, 1332, 1368, 1404, 1440, 1476, 1512, 1548, 1584, 1620, 1656, 1692, 1728, 1764, 1800, 1836, 1872, 1908, 1944, 1980, 2016, 2052, 2088, 2124, 2160, 2196, 2232, 2268, 2304, 2340, 2376, 2412, 2448, 2484, 2520, 2556, 2592, 2628, 2664, 2700, 2736, 2772, 2808, 2844, 2880, 2916, 2952, 2988, 3024, 3060, 3096, 3132, 3168, 3204, 3240, 3276, 3312, 3348, 3384, 3420, 3456, 3492, 3528, 3564, 3600, 3636, 3672, 3708, 3744, 3780, 3816, 3852, 3888, 3924, 3960, 3996, 4032, 4068, 4104, 4140, 4176, 4212, 4248, 4284, 4320, 4356, 4392, 4428, 4464, 4500, 4536, 4572, 4608, 4644, 4680, 4716, 4752, 4788, 4824, 4860, 4896, 4932, 4968, 5004, 5040, 5076, 5112, 5148, 5184, 5220, 5256, 5292, 5328, 5364, 5400, 5436, 5472, 5508, 5544, 5580, 5616, 5652, 5688, 5724, 5760, 5796, 5832, 5868, 5904, 5940, 5976, 6012, 6048, 6084, 6120, 6156, 6192, 6228, 6264, 6300, 6336, 6372, 6408, 6444, 6480, 6516, 6552, 6588, 6624, 6660, 6696, 6732, 6768, 6804, 6840, 6876, 6912, 6948, 6984, 7020, 7056, 7092, 7128, 7164, 7200, 7236, 7272, 7308, 7344, 7380, 7416, 7452, 7488, 7524, 7560, 7596, 7632, 7668, 7704, 7740, 7776, 7812, 7848, 7884, 7920, 7956, 7992, 8028, 8064, 8100, 8136, 8172, 8208, 8244, 8280, 8316, 8352, 8388, 8424, 8460, 8496, 8532, 8568, 8604, 8640, 8676, 8712, 8748, 8784, 8820, 8856, 8892, 8928, 8964, 9000, 9036, 9072, 9108, 9144, 9180, 9216, 9252, 9288, 9324, 9360, 9396, 9432, 9468, 9504, 9540, 9576, 9612, 9648, 9684, 9720, 9756, 9792, 9828, 9864, 9900, 9936, 9972 Take your pick to select "a number divisible by 4 and 9".

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