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How many address lines and data lines are required to provide a memory capacity of $16 K \times 16$?

  1. $10, \:4$
  2. $16, \: 16$
  3. $14, \:16$
  4. $4, \:16$
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4 Answers

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5 votes
ROM memory size = $2^{m}$ × n
m = no. of address lines
n = no. of data lines

Given, 16K × 16 = $2^{14}$ × 16
Address lines = 14
Data lines = 16

So, option C is the right answer.
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2^m will decide address line and n will decide data line So here m address line and n data line                         16K x 16------>2^14 x 16-----> 14 address line and 16 data line                                                                           option  3 is correct
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Option:(C) 14,16

since the memory size =16K i.e., =(2^4)*(2^10)

Therefore, the number of address bits=4+10=14

 

And,given already given that size of one register=16 bits

Therefore,number of data bits=16
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Memory capacity = 16K x 16

lets decode the above (16k x16 ) notation

"16K" is the total number of location mean 16 x 1024 = 16384 locations

"16" means at each location 16 bit is stored so therefore 16 data line(data bus width) are required

So sum up everthing

total memory capacity = 16x1024(k)x16 =262144 bit or 32768 byte or 32kbyte

total address line required = ${\color{Red} \log_2 16384 = 14}$

total data line required = 16

Above result indicate option (C) is the right answer
Answer:

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