A layer-4 firewall (a device that can look at all protocol headers up to the transport layer) CANNOT

An $$8KB$$ direct-mapped write-back cache is organized as multiple blocks, each of size $$32$$-bytes. The processor generates $$32$$-bit addresses. The cache controller maintains the tag information for each cache block comprising of the following.
$$\,\,\,\,$$$$1$$ Valid bit
$$\,\,\,\,$$$$1$$ Modified bit

As many bits as the minimum needed to identify the memory block mapped in the cache.

What is the total size of memory needed at the cache controller to store meta-data (tags) for the cache?

Consider an instruction pipeline with four stages $$\left( {S1,\,S2,\,S3,} \right.$$ and $$\left. {S4} \right)$$ each with combinational circuit only. The pipeline registers are required between each stage and at the end of the last stage. Delays for the stages and for the pipeline registers are as given in the figure.

What is the approximate speed up of the pipeline in steady state under ideal conditions when compared to the corresponding non-pipeline implementation?

On a non-pipelined sequential processor, a program segment, which is a part of the interrupt service routine, is given to transfer $$500$$ bytes from an $${\rm I}/O$$ device to memory. Initialize the address register Initialize the count to $$500$$

$$LOOP:$$ Load a byte from device Store in memory at address given by address register
Increment the address register
Decrement the count
If count! $$=0$$ go to $$LOOP$$

Assume that each statement in this program is equivalent to a machine instruction which takes one clock cycle to execute if it is a non load/store instruction. The load-store instructions take two clock cycles to execute.

The designer of the system also has an alternate approach of using the $$DMA$$ controller to implement the same transfer. The $$DMA$$ controller requires $$20$$ clock cycles for initialization and other overheads. Each $$DMA$$ transfer cycle takes two clock cycles to transfer one byte of data from the device to the memory.

What is the approximate speed up when the $$DMA$$ controller based design is used in place of the interrupt driven program based input- output?