Safety and Risk Analytics Quiz
Safety and Risk Analytics Quiz
a) Relevancy of data
b) Believability of data
c) Flexibility of data
d) Traceability of data
a) NCAR
b) NAR
c) NMAR
d) MMAR
c) Regression Imputation
5. Suppose the data quality value of the dimensions, interpretability, and ease of understanding,
representational consistency and concise representation of data are 0.70, 0.85, 0.55, and 0.60,
respectively. If the average of the data quality scores of the dimensions gives the category
score, which of the following is true?
6. Using the mean imputation method, the missing value of consequence (C) for IP4 is
a) 3
b) 1
c) 4
d) 5
Ans: Option (a)
Solution: Refer to Lecture 12
(1+4+2+5)/4 = 3
7. Consider the complete data table by including the imputed value obtained in Q.6. Using the
z-score normalization, the transformed values of consequences (C) for IP2 and IP4,
respectively are
a) 0, 0.63
b) -0.63, 0
c) 0, -0.63
d) 0.63, 0
Ans: Option (d)
Solution: Refer to Lecture 13
4−3
(CIP 2 ) Normalized =
(CIP 2 − meanC ) / st.divC = =
0.63
1.58
3−3
(CIP 4 ) Normalized =
(CIP 4 − meanC ) / st.divC = =
0
1.58
8. Consider the data table and fuzzy scale in Q.6. The transformed defuzzified values of
probability (P) for IP2 and IP4, respectively are
a) 0.15, 0.08
b) 0.3, 0.16
c) 0.45, 0.3
d) 0.08, 0.15
Ans: Option (c)
Solution: Refer to Lecture 14
1 1
−a1a2 + a3 a4 − (a2 − a1 ) 2 + (a4 − a3 ) 2
3 3
−a1 − a2 + a3 + a4
1 1
−(0.3 × 0.4) + (0.5 × 0.6) − (0.4 − 0.3) 2 + (0.6 − 0.5) 2
3 3 0.18
=
P = = 0.45
−0.3 − 0.4 + 0.5 + 0.6
IP 2
0.4
1 1
−(0.2 × 0.3) + (0.3 × 0.4) − (0.3 − 0.2) 2 + (0.4 − 0.3) 2
3 3 0.06
=
PIP 4 = = 0.3
−0.2 − 0.3 + 0.3 + 0.4 0.2
9. The non-parametric approach for replacing the original data volume by alternative smaller
forms of data representation is/are
b) Histograms
c) Both a and b
I1 I2 I3 I4
Q1 2 4 7 6
Q2 5 1 1 2
Q3 7 3 2 3
Q4 3 2 2 1
Where, Q1, Q2, Q3, and Q4 are quarter of a year
I1, I2, I3, and I4 are type of incidents in the year.
The similarities and differences amongst the four type of incidents with respect to the four
quarters can be obtained by computing
a) Row profile of the contingency table
b) Column profile of the contingency table
c) Weighted Chi-square distances
d) Singular value decomposition
Ans: Option (b).
Solution: Refer to Lecture 16