Size of one Block = 32 B = 8 Integers.
We are accessing 64 integers which corresponds to $64/8 = 8$ blocks (as array is stored in continuous memory locations).
No. of sets in the cache = 1024/(32 * 2) = 16.
So, there won't be any collision for the cache blocks here.
Now here, for a single iteration we have 4 memory references, 3 to A[i] and one to A[i+1]. When A[0] is brought to cache as told in first line A[0]-A[1] are also taken to cache. So, no. of cache misses and hits in each iteration goes like these:
1, 3
0, 4
0, 4
0, 4
0, 4
0, 4
0, 4
1, 3 -- in the seventh iteration access A[i+1] causes the next cache line to be filled.
0, 4
....
So we have 2 cache miss in the first 8 iterations and 1 for every remaining consecutive 8 iterations.
The cycle repeats every 8 iterations and since $64 \mod 8= 0$, we have no remaining iterations. We have 4 memory access per iteration and 64 iterations. So, hit ratio for entire program is
$ = \frac{30+ 31\times7}{4 \times 64 } = \frac{247}{256}.$