Question: Problem 1 Consider the following MIPS code. I 0 : Iw $s 3 , 0 ( $s 2 ) # LDW

Problem 1
Consider the following MIPS code.
I0: Iw \$s3,0(\$s2)\# LDW \$s3= M[\$s2+0]
I1: Iw \$s1,12(\$s4)\#LDW \$s1= M[\$s1= M[\$s4+12]
I2: \(\quad \) add \$s5,\$s1,\$s3\# ADD \$s5=\$s1+\$s3
I3: beq \$s6,\$s7, L1\# IF (\$s6=\$s7) goto L1
14: \(\quad \) sw \$s5,0(\$s3).\(\quad \)\#STW M[\$s3+0]=\$s5
15: L1: sw \$s5,12(\$s4)\#STW M[\$s4+12]=\$s5
A) Suppose a MIPS processor uses the simple 5-stage pipeline, where the stages are instruction fetch (IF), instruction decode and operand fetch (ID), execute and calculate address (EX), memory access (M), and write back (WB). In addition, suppose that:
- The instruction and data cache are unified and can only support one read or write or instruction fetch operation each cycle (no overlap of M and IF in the same cycle (on the column) if the instructions involved are Iw/sw in M stage and IF for the other instruction).The pipeline does not have "forwarding" hardware. Thus, if an instruction (\(\mathrm{i}+1\)) relies on a value written into a register by an instruction (i), then the execute stage for \((\mathrm{i}+1\)) cannot proceed until the register write stage for (i) has completed.In the absence of hazards, a new instruction can be fed to the pipeline every cycle.
How many cycles does this code take to complete? Use the table below. B) Suppose that the MIPS processor with the 5-stage pipeline from part A). In addition, suppose that:
- The instruction and data cache are split allowing the overlap of instruction fetch with read/write data to the cache
- The pipeline has hazard detection and forwarding.
How many cycles does this code take to complete? Use the table below.
cycles C) Suppose now that the Execution stage of the pipeline is split into two stages E1 and E2 and that instruction (i+1) cannot use E1 until instruction (i) released E2, or more general E1 cannot be used again until E2 is finished processing. Using the assumptions from part B), how many cycles does this code take to complete? Use the table below.
Problem 1 Consider the following MIPS code. I 0 :

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