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the autocorrelation array of a 4 x 1 zero mean vector u is given bya what is the kl transform of ub compare the basis
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1 show that the approximate diffusion equations derived for a constant electric field 7503a and 7504a are also valid if
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1 in what fraction of all cycles is the data memory used2 in what fraction of all cycles is the input of the
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1 write down the bit pattern in the fraction assuming a floating point format that uses binary coded decimal base 10
1 which existing blocks if any can be used for this instruction2 which new functional blocks if any do we need for this
1 what is the clock cycle time with and without this improvement2 what is the speedup achieved by adding this
1 what is the clock cycle time in a pipelined and non-pipelined processor2 what is the total latency of an lw
1 assuming there are no stalls or hazards what is the utilization of the data memory2 assuming there are no stalls or
1 indicate dependences and their type2 assume there is no forwarding in this pipelined processor indicate hazards and
1 what is the total execution time of this instruction sequence without forwarding and with full forwarding what is the
1 for each mux show the values of its data output during the execution of this instruction and these register values2
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1 show a pipeline execution diagram for the third iteration of this loop from the cycle in which we fetch the first
1 if the processor has forwarding but we forgot to implement the hazard detection unit what happens when this code
1 stall cycles due to mispredicted branches increase the cpi what is the extra cpi due to mispredicted branches with
1 draw the pipeline execution diagram for this code assuming there are no delay slots and that branches execute in the
1 design a predictor that would achieve a perfect accuracy if this pattern is repeated forever you predictor should be
1 if we use no forwarding what fraction of cycles are we stalling due to data hazards2 if we use full forwarding