Consider a 3-stage pipelined processor having a delay of 10 ns (nanoseconds), 20 ns, and 14 ns, for the first, second, and the third stages, respectively. Assume that there is no other delay and the processor does not suffer from any pipeline hazards. Also assume that one instruction is fetched every cycle. The total execution time for executing 100 instructions on this processor is ___________ ns.

To find the total execution time of a pipelined processor:

1. Determine the clock cycle time ($T_{\text{clock}}$): The clock cycle is determined by the maximum stage delay among all stages plus any intermediate buffer/latch delay (which is $0$ here).

   $$T_{\text{clock}} = \max(10\text{ ns}, 20\text{ ns}, 14\text{ ns}) = 20\text{ ns}$$

2. Determine the total number of cycles required: For a $k$-stage pipeline executing $n$ instructions with no pipeline hazards:

   $$\text{Total Cycles} = k + (n - 1)$$

   Given $k = 3$ stages and $n = 100$ instructions:

   $$\text{Total Cycles} = 3 + (100 - 1) = 102\text{ cycles}$$

3. Calculate total execution time:

   $$\text{Execution Time} = 102 \times 20\text{ ns} = 2040\text{ ns}$$

Thus, the total execution time is 2040 ns.