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If there are $32$ segments, each of size $1$ K byte, then the logical address should have

  1. $13 \text{ bits}$
  2. $14 \text{ bits}$
  3. $15 \text{ bits}$
  4. $16 \text{ bits}$
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2 Answers

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No of segments = $2^5$, Size of each segment = $1k = 2^{10}$

So size of memory = $2^5 * 2^{10} = 2^{15}$

So we need 15 bits to address this logical space.

Hence C is correct.
1 vote
1 vote
yes nos of segment 32 = 2^5 correspond to 5 bits

again Segnent size is equal to 1 KB =1024 B= 2^10 BYTES  which correspond to 10 bits for addressing.

hENCE NOS OF TOTAL BITS ARE 5+10=15 Bits  as per option (C).is correct.
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