MD 2 True or False Flashcards
- To eliminate bias one should use random sampling.
T: Random sampling eliminates bias
- Random sampling makes the sample data subject to laws of probability.
T: Random sampling subjects data to the laws of probabliliy
- Two variables in a study are said to be confounded if one cannot separate their effects on a response variable.
T: Confounding variables cannot separate their effects on a response variable
- In general, non-probability samples are less biased than probability samples.
F: Non-Probability samples are MORE biased that probability samples
- The effects of lurking variables including the placebo effect can be controlled by comparing two or more treatments.
T: Comparing two or more treatments can control effects of lurking variables ie placebo
- By assigning multiple subjects to each treatment in an experiment, the variability among the subjects will average out.
T: Adding more subjects to a treatments will average out the variablility
- If two events are disjoint (mutually exclusive), they are also statistically independent.
F: Disjoint events can still be statistically dependent
- If events A and B are independent, P(A|B) = P(B|A).
F: If A and B are independent P(A & B)= P(A) X P(B)
- If events A and B are disjoint (mutually exclusive), P(A U B) = P(A) + P(B).
T: the probability of P given B is the sum of P(A) plus P(B)
- The probability of a continuous random variable is defined only for an interval or a collection of intervals.
T: C.R.V have a probability defined only for an interval P(.5<1.5)
- A Normal distribution can be used to approximate a Binomial distribution when the number of observations are large enough such that np>10 and n(1-p)>10
T: Idk Learn binomial distrib..
- An unknown population parameter is a random variable.
F: An unknown population parameter is not a random variable!
- A sample statistic is a random variable.
T: A sample stat is a r.v
- An unbiased statistic has no variability.
F: All statistics have variability
- To reduce the variability of a statistic, one should use a larger sample.
T: The larger the sample the closer to average you have, therefore less variability