Advanced Probability Quiz
1. Multivariate data analysis helps us to__
Answer: both
2. What is multivariate statistics?
Answer: All options
3. Multivariate data analysis is application of__
Answer: All options
4. Use of only one variable to describe the data is known as__
Answer: Uni
5. What are the features of multivariate random variable?
Answer: both
6. Independent variables refers to those variables__
Answer: which act as
7. __ is an example of Multivariate analysis in which relationship exist between a dependent variable and independent variable/s.
Answer: partial least
8. Pattern such as group or trend in the data table can not be studied using Multivariate data analysis.
Answer: Incorrect
9. Dependent variables refer to those variables__
Answer: variation is analyzed
10. Lurking variable remains__
Answer: Hidden
11. Amalgamation paradox is also known as__
Answer: Simpson's
12. Principal component analysis reduces__
Answer: large no of correlated
13. Least number of coordinates required to showcase a point is__
Answer: dimension
14. What is done when a new data in the sub Interval is added?
Answer: one bin added
15. Stochastic variables are also known as__
Answer: random
16. Probability mass function is also known as__
Answer: Probability density
17. What is the drawback of using Kernel density estimation's Histogram method?
Answer: plot is not smooth
18. If the area under the PDF curve is zero, then__
Answer: probability=0
19. What is kernel?
Answer: All options
20. In box kernel density estimation,__
Answer: centered over data points
21. What is density estimation?
Answer: estimates probability density function
22. What is a Random walk?
Answer: we cannot predict
23. What is prior probability?
Answer: done in lack of evidence
24. We use __ in histogram for sub intervals.
Answer: bins
25. What is posterior probability?
Answer: Conditional probability of the event after the evidence is taken into the consideration
26. If time space or state space is discrete,__
Answer: Markov process can be termed as discrete-time Markov chains