5.5.1 Sampling Techniques

Cards (46)

  • What is the purpose of sampling in population studies?
    Draw conclusions about the population
  • Sampling offers several benefits, including reduced costs and time
  • The formula for estimating population density, DD, is D = \frac{\text{Number of individuals \in sample}}{\text{Area of sample plot}}</latex>.
  • Which sampling technique is ideal for uniformly distributed populations?
    Random sampling
  • Systematic sampling is suitable for large areas with consistent distribution
  • When is stratified sampling used in population studies?
    When the population is divided into subgroups
  • Random sampling ensures an unbiased selection because every individual has an equal chance of being chosen.
  • Systematic sampling can introduce bias if intervals coincide with population patterns
  • What is a weakness of stratified sampling?
    It requires detailed knowledge of subgroups
  • Steps involved in random sampling
    1️⃣ Identify the population
    2️⃣ Assign numbers to each individual
    3️⃣ Select numbers randomly
    4️⃣ Collect the sample
  • Random sampling minimizes selection bias, providing a true representation of the population.
  • What is the primary benefit of sampling in population studies?
    Reduces costs and time
  • Match the sampling technique with its strength:
    Random Sampling ↔️ Ensures unbiased selection
    Systematic Sampling ↔️ Good for large, consistent areas
    Stratified Sampling ↔️ Ensures representation of subgroups
  • Why is random sampling considered unbiased?
    Every member has equal chance
  • A large sample size is essential in random sampling to ensure representativeness.
  • What is the defining characteristic of stratified sampling?
    Dividing population into subgroups
  • One advantage of stratified sampling is that it ensures each stratum contributes proportionally
  • Stratified sampling reduces sampling error in heterogeneous populations compared to random sampling.
  • What does stratified sampling ensure in terms of subgroups within a sample?
    Proportional contribution
  • Stratified sampling involves dividing the population into subgroups based on shared characteristics
  • Stratified sampling reduces sampling error in heterogeneous populations.
  • What is the formula for calculating sample size in proportional allocation for stratified sampling?
    n_{i} = N_{i} \times \frac{n}{N}</latex>
  • Match the step in systematic sampling with its description:
    Define Population ↔️ Identify the entire group
    Calculate Sampling Interval ↔️ K=K =Nn \frac{N}{n}
    Choose Random Start ↔️ Select a number between 1 and K
    Select Sample ↔️ Choose every Kth individual
  • One advantage of systematic sampling is its simplicity
  • What is the primary purpose of sampling in population studies?
    Efficient estimation
  • Sampling reduces costs by measuring fewer individuals.
  • The formula for estimating population density is D=D = \frac{\text{Number of individuals \in sample}}{\text{Area of sample plot}}, where D represents density
  • Match the sampling technique with its strength:
    Random Sampling ↔️ Ensures unbiased selection
    Systematic Sampling ↔️ Simple and uniform selection
    Stratified Sampling ↔️ Ensures representative samples
  • Which formula is used for proportional allocation in stratified sampling?
    ni=n_{i} =Ni×nN N_{i} \times \frac{n}{N}
  • Steps in random sampling
    1️⃣ Identify the Population
    2️⃣ Assign Numbers
    3️⃣ Select Numbers
    4️⃣ Collect Sample
  • A large sample size is essential for ensuring representativeness in random sampling.
  • What are the advantages of systematic sampling?
    Simplicity and uniformity
  • Systematic sampling can introduce bias if the sampling interval coincides with population patterns.
  • Compared to random sampling, systematic sampling is more structured
  • What are the main sampling techniques used in population studies?
    Random, systematic, stratified
  • Random sampling ensures unbiased selection but may not cover the entire population effectively.
  • When is random sampling most appropriate?
    Uniformly distributed populations
  • Systematic sampling can introduce bias with repeating population patterns
  • Systematic sampling is suitable for large, consistent areas.
  • What is a key requirement for stratified sampling?
    Detailed knowledge of subgroups