Question:
The ratio of sample to the whole population is called
The ratio of sample to the whole population is called
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Sampling fraction:
- f = n/N (sample size/population size).
- Used in sampling design.
- Determines the sampling intensity.
- f = n/N (sample size/population size).
- Used in sampling design.
- Determines the sampling intensity.
Updated On: Sep 1, 2026
- Sampling unit
- Partial sampling
- Sample inventory
- Sampling fraction
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The Correct Option is D
Solution and Explanation
Step 1: Understanding the Question:
This question tests knowledge of sampling terminology.
Step 2: Detailed Explanation:
The ratio of the sample size to the total population size is called the sampling fraction.
It is denoted as f = n/N.
Sampling unit (A): The individual element being sampled.
Partial sampling (B): Not a standard term.
Sample inventory (C): Not a standard term.
Thus, the correct answer is sampling fraction.
Step 3: Final Answer:
Thus, the ratio of sample to population is the sampling fraction, which corresponds to option (D).
[0.5cm]
This question tests knowledge of sampling terminology.
Step 2: Detailed Explanation:
The ratio of the sample size to the total population size is called the sampling fraction.
It is denoted as f = n/N.
Sampling unit (A): The individual element being sampled.
Partial sampling (B): Not a standard term.
Sample inventory (C): Not a standard term.
Thus, the correct answer is sampling fraction.
Step 3: Final Answer:
Thus, the ratio of sample to population is the sampling fraction, which corresponds to option (D).
[0.5cm]
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