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Match List-I with List-II :

List-I : Number on DisplayList-II : ADC
(a) 1072(i) 8-bit
(b) 893(ii) 10-bit
(c) 132(iii) 12-bit
(d) 59705(iv) 16-bit

  • A.a-iii, b-i, c-ii, d-iv
  • B.a-iii, b-ii, c-i, d-iv
  • C.a-iv, b-i, c-ii, d-iii
  • D.a-i, b-ii, c-iii, d-iv

Answer: B

The correct matching is a-iii, b-ii, c-i, d-iv.

An n-bit ADC can show the codes 0 to 2n - 1, so a display reading needs the smallest ADC whose top code is not exceeded:

\[ \text{8-bit: }0\text{ to }255 \]

\[ \text{10-bit: }0\text{ to }1023 \]

\[ \text{12-bit: }0\text{ to }4095 \]

\[ \text{16-bit: }0\text{ to }65535 \]

132 is at most 255, so an 8-bit ADC is enough: (c) with (i). 893 is above 255 and at most 1023, so 10-bit: (b) with (ii). 1072 is above 1023 and at most 4095, so 12-bit: (a) with (iii). 59705 is above 4095 and at most 65535, so 16-bit: (d) with (iv).

The other codes break at least one of these ranges, for example putting 893 on an 8-bit ADC, which cannot show a number above 255.

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