8. If the values of p,q,rare: p= 30, 9= 25, r=50. Evaluate
(p>=q) || !(r = =q) && (r <p)
the following
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Explanation:
p && q || r
2) !q || p && r
3) --i * i + j * j == k * k
4) !(p && q) || (p && r)
5) (!p || q) && (!q || p)
6) q || r || p || s
7) -i > -j || (s && !s || s)
8) !(q && r) && (q && p) || (p && r) && !(s && p)
9) ++i == --j
10) p && i <= k || !(s && p)
11) r || !r && --k % j >= j % i
12) !(p && (!p || s)) || s
13) !(!s && (!p || s)) || p
14) i < l || i == l || i > l
For what (combination of) values of the primitives do the following expressions evaluate to true? Wherever unspecified, you may assume that p, q, r, and s are boolean primitives and that i and j are int primitives. Answers
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