Answer:
1. 0 to b-1
Step-by-step explanation:
You want possible values of (a mod b) for integer 'a' and positive integer 'b'.
Mod
The mod function gives the positive remainder from division of 'a' by 'b'. For negative numbers, the quotient value is the floor of a/b. As such, the value of (a mod b) must lie between 0 and b-1.
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Additional comment
In the attachment, the "remainder" function is equivalent to the "mod" function referred to in this problem.
a = q×b + r . . . . . where q = floor(a/b), and r = a mod b
6 = 1×5 + 1
-6 = -2×5 + 4