Question
Why is sampling commonly used in data analysis,
especially when dealing with large datasets?Solution
Sampling is a critical technique in data analysis, especially when dealing with large datasets, as it reduces the complexity, time, and costs associated with data collection and processing. Instead of analyzing an entire population, which can be resource-intensive, a sample that represents the population well can be analyzed to make inferences about the entire dataset. Sampling also maintains data quality by ensuring that the selected subset is representative. Option B is the most accurate because it directly highlights the efficiency and cost-effectiveness of sampling without compromising the reliability of the analysis. Option A is incorrect because sampling involves selecting a subset of the population, not the entire population. Option C is incorrect as sampling applies to both structured and unstructured data, though the methods may vary. Option D is incorrect because accuracy is dependent on the quality of the sample, not the fact that only specific subsets are analyzed. Option E is incorrect because, despite advances in technology, analyzing the entire dataset can still be resource-intensive, especially with Big Data.
Which of the following best describes non-random sampling?
Which of the following protocols is widely used for low-power, short-range communication in IoT devices?
Which of the following testing types focuses on validating that a system meets its functional requirements?
Which characteristic of cloud computing ensures resources can be scaled up or down based on user demand?
Why is metadata critical in data management?
In descriptive statistics, which of the following measures is least affected by extreme values (outliers)?
In Power BI, which of the following is the best way to create an interactive report with multiple filters and dynamic charts?
Which IoT communication protocol is lightweight and optimized for constrained devices?
Which method would be most effective in identifying the relationship strength between two continuous variables?
Which condition must be satisfied for Kruskal’s Algorithm to function correctly?