Joined February 2025
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🧐Hnw1xnTQXNgQi7SEbVR5TYTdgH5UbRVWbxM42jWQpump
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most valuable ca ever Hnw1xnTQXNgQi7SEbVR5TYTdgH5UbRVWbxM42jWQpump
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Let’s try with another number 2014 1) 4210 - 0124 = 4086 2) 8640 - 0468 = 8172 3) 8721 - 1278 = 7443 4) 7443 - 3447 = 3996 5) 9963 - 3699 = 6264 6) 6642 - 2466 = 4176 7) 7641 - 1467 = 6174
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ArrayPlot[Reverse[Data], ColorRules -> {_?EvenQ -> Green, _?OddQ -> Blue}, ImageSize -> 800, Mesh -> All, MeshStyle -> Black, Frame -> True, FrameTicks -> {{Range[0, 100, 20], None}, {Range[0, 100, 20], None}}, DataRange -> {{0, 99}, {0, 99}}, BaseStyle -> Directive[FontFamily
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kaprekar[n_Integer] := Module[{a = Rest[Most[FixedPointList [(FromDigits[Reverse[Sort[IntegerDigits[#, 10, 4]]]] - FromDigits[Sort [IntegerDigits[#, 10, 4]]]) &, n]]]},LengthWhile[a, # > 0 &]]
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Let’s try with another number- How about this year as four digit number- 2014 1) 4210 - 0124 = 4086 2) 8640 - 0468 = 8172 3) 8721 - 1278 = 7443 4) 7443 - 3447 = 3996 5) 9963 - 3699 = 6264 6) 6642 - 2466 = 4176 7) 7641 - 1467 = 6174
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Take any four digit number, let’s say 1234. Arrange these digits in descending order. [it will be 4321] Now rearrange the digits in ascending order [i.e. 1234] Subtract the smaller number from bigger to get a new number. Repeat the above procedure for each new number you get.
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This amazing discovery was made by the Indian mathematician Shri Dattatreya Ramchandra Kaprekar (1905 – 1986) in the year 1949. In honour of Shri Kaprekar, the number 6174 is called Kaprekar’s constant and the above procedure is called Kaprekar’s operations.
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I was born in the year 1971. Let's play If we arrange the digits of this number in descending and ascending order we get two numbers 9711 and 1179. Let us now subtract the number we get by arranging the digits from the number we get by arranging the digits in descending order.
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Now, let us do the same operations on the number of the year our country gained independence, 1947. 1) 9741 – 1479 = 8262 2) 8622 – 2268 = 6354 3) 6543 – 3456 = 3087 4) 8730 – 0378 = 8352 5) 8532 – 2358 = 6174 Lo behold, again we get the same number, 6174.
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1) 2020 - 0022 = 2178 2) 8721 - 1278 = 7443 3) 7443 - 3447 = 3996 4) 9963 - 3699 = 6264 5) 6642 - 2466 = 4176 6) 7641 - 1467 = 6174 Again we get the same result, 6174.
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Let us repeat the same procedure with this new result, 6174. 3) 7641 – 1467 = 6174 Lo behold. We get the same result. Let us do the same operations on the number of the current year, say 2020.
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1) 9711 – 1179 = 8532 Now let us arrange the digits of the result, 8532, in descending and ascending order. This will give us two numbers 8532 and 2358. Subtracting 2358 from 8532 we get: 2) 8532 – 2358 = 6174
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believe in math $6174
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$6174 is the secret
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Take a 4-digit number like 3215. 5321-1235 = 4086. Continue with the process. 8640−0468=81728721−1278=74437443−3447=39969963−3699=62646642−2466=41767641−1467=6174.8640−04688721−12787443−34479963−36996642−24667641−1467​=8172=7443=3996=6264=4176=6174.
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