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Byju's Answer
Standard XII
Mathematics
Geometric Progression
AD → E, AB → ...
Question
A
D
→
E
,
A
B
→
C
,
B
→
D
,
A
C
→
B
,
B
C
→
A
,
E
→
F
the decomposition of R into
R
1
(
A
B
D
E
)
,
R
2
(
A
B
C
)
a
n
d
R
3
(
E
F
)
i
s
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Solution
Option (a)
R(A, B, C, D, E, F)
R
1
(
A
B
C
E
)
R
2
(
A
B
C
)
B
→
D
A
D
→
E
A
B
→
C
B
C
→
A
A
C
→
B
So, it is Dependency Preserving.
It is lossless join because in every relation there is
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Similar questions
Q.
Consider a relation with five attributes
A
B
C
D
E
G
. You are given the following dependencies.
A
B
→
C
,
A
C
→
B
,
A
D
→
E
,
B
→
D
,
B
C
→
A
,
E
→
G
. If relation is decomposed into
A
B
,
B
C
,
A
B
D
E
,
E
G
,
then find the characteristics
of this decomposition.
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