EPROM address decoding: A 16 KB EPROM memory space is to be built using 4K × 8 devices. Does this system require a 1-to-8 (3-to-8) address decoder for chip select?

Difficulty: Easy

Correct Answer: Incorrect

Explanation:


Introduction / Context:
Designing an EPROM subsystem requires determining how many physical chips are needed and how to decode their chip-select lines. The number of devices dictates the width of the decoder used to select one device at a time within the mapped address range.


Given Data / Assumptions:

  • Total memory required: 16 KB (16K bytes).
  • Device capacity: 4K × 8 per EPROM.
  • Each device provides 4 KB, data width 8 bits.
  • Goal: find the required decoder size for chip selection.


Concept / Approach:
The number of devices needed is Total / Per-device = 16 KB / 4 KB = 4 devices. Selecting among 4 devices requires a 2-to-4 decoder (often called 1-of-4). A 1-of-8 (3-to-8) decoder is only needed if 8 devices must be selected, which would be the case with 2K × 8 devices for 16 KB.


Step-by-Step Solution:

Compute devices: 16 KB / 4 KB = 4.Determine select lines: 4 devices ⇒ 2 select bits.Decoder choice: 2-to-4 (1-of-4) is sufficient.Therefore, a 1-of-8 decoder is unnecessary and incorrect for 4K × 8 parts.


Verification / Alternative check:
Address bit budgeting: 4K needs 12 address lines per device; the next 2 address lines (A12–A13) decode which of the 4 chips is active. No third select bit is required.


Why Other Options Are Wrong:

  • Correct: Overstates decoder width; would leave 4 outputs unused.
  • Other options reference unrelated conditions (bank switching, different device size).


Common Pitfalls:
Mixing up “KB” with “K locations”; ignoring that ×8 devices already match the data width, so only address-space selection is needed.


Final Answer:
Incorrect

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