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Consider a hash table of size $m =1000$ and a corresponding hash function $h(k) =$ $\lfloor$ $m$$($$kA$ $mod$ $1$)$\rfloor$ for $A = \frac{(\sqrt{5} – 1)}{2}$ .Compute the locations to which the keys $61, 62, 63, 64,$ and $65$ are mapped.
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1. 61-> 700
2. 62-> 318
3. 63-> 936
4. 64-> 554
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