Had issues with Section4.1 Rosen7: Problem 5 as practice indicates that
you are rounding up (ceiling) but this is not the case on the actual
homework problem. The homework problem did not like decimal spots, number
R number, or number plus fraction.
Please let me know how this problem was suppose to be answered.
Last answer:
AnSwEr0001: 2
AnSwEr0002: 0
AnSwEr0003: -6
AnSwEr0004: 2
AnSwEr0005: 7
AnSwEr0006: 2
AnSwEr0007: -4
AnSwEr0008: 0
AnSwEr0009: 3
AnSwEr0010: 8
AnSwEr0011: -5
AnSwEr0012: 0
AnSwEr0013: 9
AnSwEr0014: 28
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OK, first of all, the webwork uses the '÷' sign for what the book calls 'div'. The mathematical theorem that is the background for all of this is that given any integer a and natural number b, there is an integer d and a natural number r such that 0≤r<b such that
a=d*b+r
Note the important fact that r is strictly non-negative, so that d*b has to be smaller than a. When a is negative, this means that d*b is more negative. For instance, in problems 3 and 4, which were -26÷4 and -26 mod 4, this means that d*4 has to be the largest multiple of 4 less than -26, so that d=-7 not -6, while r has to be 2.
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