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  • Why is $\frac {987654321} {123456789} = 8. 0000000729?!$
    So $\frac {8} {81}$ starts $0 098765\ldots$ The only break in the pattern is when you get to the digit '0' - subtracting 0 from 10 leaves you with 10, or a '1' in the next digit on the left, changing the 1 to a 2
  • elementary number theory - Mathematics Stack Exchange
    Some questions which seem a bit related: How can I prove this odd property?, Why is $\frac {987654321} {123456789}$ almost exactly $8$?, Why is $\frac {987654321} {123456789} = 8 0000000729?!$ and maybe some of the questions linked there
  • priced 098765 - NamePros
    priced 098765 soeren2000 Jan 1, 2021 Fixed Price 4replies 425views Jan 2, 2021 soeren2000 priced -098765 soeren2000 Jul 18, 2021 Fixed Price 3replies 629views Jul 18, 2021 soeren2000 priced =-098765 soeren2000 Jul 10, 2021 Fixed Price 1reply 261views Jul 10, 2021 soeren2000 priced -098765 soeren2000 Mar 7, 2021 Fixed Price 4replies 343views Mar
  • priced - 098765 | NamePros
    425 views Jan 2, 2021 soeren2000 priced -098765 soeren2000 Jul 18, 2021 Fixed Price 3 replies 629 views
  • Solved -098765: Discuss the key principles of soil | Chegg. com
    Question: -098765: Discuss the key principles of soil compaction and its role in construction projects, highlighting the factors influencing compaction efficiency and the consequences of inadequate compaction Additionally, explore the various techniques and equipment utilized in soil compaction processes, emphasizing their practical applications in ensuring the
  • Solved Six-digitsLet S = {0, 1, 2, . . . , 999998, 999999 . . . - Chegg
    Compute the probability that the number, represented with six digits, contains only unique digits (e g 12345 or 098765)? Notice that we append leading zeros as needed, so the value 7 does not have unique digits Six-digits Let S = {0, 1, 2, , 999998, 999999}
  • Permutation identities similar to $ (7901234568 9876543210) \cdot . . .
    The above re-write (with slightly artificial but still valid pre-pending right hand side of the initial arithmetic identity with leftmost $0$) makes it to be the integer arithmetic identity, where all members are some specific permutations of all decimal base digits $1,2, ,8,9,0$ (with no duplicates) So all four numbers in above expression (two pairs yielding same ratio) are base 10
  • Solved Problem 2 [16 pt]: Six-digitsLet S = {0, 1, 2 . . . - Chegg
    Suppose we choose an item from S randomly such that every item is equally likely to be chosen Compute the probability that the number, represented with six digits, contains only unique digits (e g 12345 or 098765)? Notice that we append leading zeros as needed, so the value 7 does not There are 2 steps to solve this one
  • Solved Binary and Floating point: Convert −98765. 4321 to - Chegg
    Converting 98765 4321 to binary Convert decimal part first, then the fractional part > First convert 98765 to binary Divide 98765 successively by 2 until the quotient is 0 > 98765 2 = 49382, remainder is 1 > 49382 2 = 24691, rema …
  • Solved 098765 n-Pentane 4. 0 Example A liquid feed of 100 - Chegg
    098765 n-Pentane 4 0 Example A liquid feed of 100 mol h at its boiling point is fed to a distillation tower at 1 atm The composition of the feed in mole fractions is as follows: n-pentane (5%), n- hexane (30%), n-heptane (55%) and n- octane (10%)





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