Sampling Flashcards

(18 cards)

1
Q

What is internal validity?

A

How confidently a relationship can be established within a study (did X cause Y?).

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2
Q

What is external validity?

A

The ability to generalise findings beyond the study to a wider population.

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3
Q

How can a representative sample be achieved?

A

By taking a random sample where every individual has an equal chance of being chosen.

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4
Q

Why is random sampling important?

A

It avoids bias and makes results more generalisable to the population.

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5
Q

What is the difference between unblinded and double-blind trials?

A

Unblinded: patients/researchers know who gets placebo; double-blind: neither know until the end.

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6
Q

Why does increasing sample size improve reliability?

A

It reduces random ‘noise,’ improves accuracy of estimates, and makes effects easier to detect.

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7
Q

Why is n = 1 meaningless?

A

A single observation cannot represent population variation or allow statistical inference.

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8
Q

What is pseudoreplication?

A

Lack of statistical independence — multiple measures from the same unit counted as separate samples.

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9
Q

Give an example of pseudoreplication.

A

Measuring 11 mouse brains 3 times each → n = 11 (not 33).

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10
Q

What is the sampling distribution?

A

The distribution of sample means obtained from repeated random samples of the same population.

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11
Q

What does the central limit theorem state?

A

The sampling distribution becomes approximately normal if sample size is large (n > 50), even if raw data aren’t.

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12
Q

What is the standard error of the mean (SEM)?

A

The standard deviation of the sampling distribution; measures precision of the sample mean estimate.

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13
Q

How do you calculate SEM?

A

SEM = s / √n (where s = sample SD, n = sample size).

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14
Q

How does sample size affect SEM?

A

As n increases, SEM decreases (estimates become more precise).

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15
Q

What does a 95% confidence interval (CI) mean?

A

It defines a range in which the true population mean likely lies; 95% of samples will include the true mean.

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16
Q

How do you calculate 95% CI for small samples?

A

95% CI = mean ± (t × SEM) using the t-distribution.

17
Q

How do you calculate 95% CI for large samples?

A

95% CI = mean ± (2 × SEM) using the normal approximation.

18
Q

Example: Given mean = 27.01, SD = 5.13, n = 12, what is SEM and 95% CI?

A

SEM = 5.13 / √12 = 1.48; 95% CI = 27.01 ± (2.201 × 1.48) = 23.75 – 30.27.