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https://math.answers.com/other-math/A_three_digit_number_whose_digits_add_up_to_9

A three digit number whose digits add up to 9? - Answers

900, 810, 801, 720, 711, 702, 630, 621, 612, 603, 540, 531, 522, 513, 504, 450, 441, 432, 423, 414, 405, 360, 351, 342, 333, 324, 315, 306, 270, 261, 252, 243, 234, 225, 216, 207, 180, 171, 162, 153, 144, 135, 126, 117 and 108. NOTE : These numbers have digits whose sum is 9. An interesting mathematical fact is that they are also all divisible by 9. This applies to any number. If the sum of the digits = 9 or a multiple of 9 then the number is divisible by 9.



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A three digit number whose digits add up to 9? - Answers

https://math.answers.com/other-math/A_three_digit_number_whose_digits_add_up_to_9

900, 810, 801, 720, 711, 702, 630, 621, 612, 603, 540, 531, 522, 513, 504, 450, 441, 432, 423, 414, 405, 360, 351, 342, 333, 324, 315, 306, 270, 261, 252, 243, 234, 225, 216, 207, 180, 171, 162, 153, 144, 135, 126, 117 and 108. NOTE : These numbers have digits whose sum is 9. An interesting mathematical fact is that they are also all divisible by 9. This applies to any number. If the sum of the digits = 9 or a multiple of 9 then the number is divisible by 9.



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https://math.answers.com/other-math/A_three_digit_number_whose_digits_add_up_to_9

A three digit number whose digits add up to 9? - Answers

900, 810, 801, 720, 711, 702, 630, 621, 612, 603, 540, 531, 522, 513, 504, 450, 441, 432, 423, 414, 405, 360, 351, 342, 333, 324, 315, 306, 270, 261, 252, 243, 234, 225, 216, 207, 180, 171, 162, 153, 144, 135, 126, 117 and 108. NOTE : These numbers have digits whose sum is 9. An interesting mathematical fact is that they are also all divisible by 9. This applies to any number. If the sum of the digits = 9 or a multiple of 9 then the number is divisible by 9.

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      900, 810, 801, 720, 711, 702, 630, 621, 612, 603, 540, 531, 522, 513, 504, 450, 441, 432, 423, 414, 405, 360, 351, 342, 333, 324, 315, 306, 270, 261, 252, 243, 234, 225, 216, 207, 180, 171, 162, 153, 144, 135, 126, 117 and 108. NOTE : These numbers have digits whose sum is 9. An interesting mathematical fact is that they are also all divisible by 9. This applies to any number. If the sum of the digits = 9 or a multiple of 9 then the number is divisible by 9.
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