This function has a couple of restrictions:
With these constraints in mind, we can explicitly write all the possible (x,y) couples:
[tex]\begin{array}{c|c}x&y\\0&60\\1&52\\2&44\\3&36\\4&28\\5&20\\6&12\\7&4\end{array}[/tex]
Where x is the number of tickets bought and y is the amount of money you're left with. So, if you buy no tickets, you still have all your $60. If you buy 1 ticket you're left with $52. If you buy 2 tickets, you're left with $44, and so on.
This table shows that the domain is the set
[tex]D=\{0,1,2,3,4,5,6,7\}[/tex]
And the range is the set
[tex]R = \{60,52,44,36,28,20,12,4\}[/tex]
And they are both discrete. To graph the function, simply draw all the (x,y) couples on a coordinate grid.