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The clock frequency of an 8085 microprocessor is 5 MHz. If the time required to execute an instruction is 1.4 μs, then the number of T-states needed for executing the instruction is
  • a)
    1
  • b)
    6
  • c)
    7
  • d)
    8
Correct answer is option 'C'. Can you explain this answer?
Verified Answer
The clock frequency of an 8085 microprocessor is 5 MHz. If the time re...
The number of T-states needed for executing the instruction 
= (Execution time of instruction) x (Clock frequency)
= 1.4 x 10^–6 x 5 x 10^6
= 7
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Most Upvoted Answer
The clock frequency of an 8085 microprocessor is 5 MHz. If the time re...
Given information:
Clock frequency of 8085 microprocessor = 5 MHz
Time required to execute an instruction = 1.4 s

To find: Number of T-states needed for executing the instruction

Explanation:
T-states are the number of clock cycles required to execute an instruction. The number of T-states depends on the type of instruction being executed.

The 8085 microprocessor has a 1-byte instruction set, which means that each instruction is 1 byte long. The time taken to execute an instruction depends on the number of T-states required to execute that instruction.

The formula to calculate the time taken to execute an instruction is:

Time taken = (Number of T-states / Clock frequency)

Given that the clock frequency of the 8085 microprocessor is 5 MHz, we can calculate the number of T-states required to execute an instruction as follows:

Number of T-states = (Time taken x Clock frequency)

Number of T-states = (1.4 x 10^-6 s x 5 x 10^6 Hz)

Number of T-states = 7

Therefore, the number of T-states needed for executing the instruction is 7.
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Community Answer
The clock frequency of an 8085 microprocessor is 5 MHz. If the time re...
The clock frequency is 5 MHz,it implies the the time period of a T state is .2us. no. of T states =1.4/.2 us=7.
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