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One should note as well that division by any number can be performed, as the following example shows. We can say that quotient p of two positive integers a and b is either zero or positive.
Let q(a, b) = (a/b) be the quotient using the numbers a and b. Let us assume that b is negative. Then a = (abs(a) * b) and b = abs(b). Let x be any real number and let q(x, abs(x)) = x. Then x and abs(x) both satisfy the condition (x/abs(x)) = x. This shows that quotient of two positive integers can have either sign.
Other than the ``numerator'' of a fraction (an integer), the only other ``denominators'' that one normally uses are fractions. However, there are occasions where a mixed approach is appropriate. In the next example, we can think of a and b as two rational numbers, both of whose numerators and denominators have the same sign.
In Fig. C3 and Fig. D3 (Fig.(C and D) below), A and B are given, and C and D are calculated in different ways. Note the order in which the dividend is divided, and in which the quotient is assigned.
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