Significance of pipelining in computer architecture
What is the significance of pipelining in computer architecture?
Explain arithmetic and instruction pipelining methods with suitable examples.
What factors can cause the pipeline to deviate its normal performance?
How the pipeline architecture improves the performance of the computer system?
What are the major issues or hazards associated with pipelining?
Sample Solution
Pipelining is a method used in computer architecture to maximize the utilization of processing resources. Through pipelining, instructions and data can be fetched from memory at the same time as previous instructions are being executed through multiple stages of instruction execution. This allows for greater performance by increasing overall throughput and reducing latency between the time an instruction is issued and when its result appears. Arithmetic pipelining involves performing arithmetic operations on values that have been stored in registers or memory locations, without having to wait for preceding operations to complete before beginning the next operation. For example, if we are trying to calculate A + B * C * D / E - F, we could pipeline those operations by calculating B * C first, followed immediately by D / E and so on until all the operands have been processed.
Oviposition, or the laying of eggs, is broken down into pre-oviposition and post-oviposition. In this experiment we observed pre-oviposition factors using the model species Callosobrachus maculatus, commonly known as the bean beetle. Small and large lima beans were used to test whether or not bean beetles had a preferred site size for oviposition. We hypothesized that if a preference was shown, the majority of eggs will be oviposited on the larger lima beans when compared to small lima beans. To do this we placed 15 small and 15 large lima beans in 3 petri dishes, then added 3 female and 2 male bean beetles in each and waited 2 weeks to allow fertilization and oviposition. Because our subject was exposed to both sizes of beans throughout the experiment, we interpreted our results by observing the number of eggs laid on each individual bean. From our observations we calculated the mean, standard deviation, standard error of mean, and for statistical purposes, ran a t-test. We found our results to be statistically significant, therefore we rejected the null hypothesis. From this we can concur that C. maculatus prefers smaller sized beans for oviposition.