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nikhil kambli
Nov 16, 2020, 5:38:25 AM11/16/20
to Discussion forum for Mathematics for Data Science I, priyanshu...@gmail.com
i am at the same question
i would like some input
nikhil kambli
Nov 16, 2020, 5:47:05 AM11/16/20
to Discussion forum for Mathematics for Data Science I, nikhil kambli, priyanshu...@gmail.com
also this
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and also
Arjun Vaddadi
Nov 16, 2020, 7:53:17 AM11/16/20
to Discussion forum for Mathematics for Data Science I, nikhil kambli, priyanshu...@gmail.com
which question activity or graded
Lijeesh S D
Nov 16, 2020, 9:45:13 AM11/16/20
to Discussion forum for Mathematics for Data Science I, Arjun Vaddadi, nikhil kambli, priyanshu...@gmail.com
This is Q7 in "AQ1.10: Activity Questions 10 - Not Graded" of Week 1.
R = {(Snail, Frog), (Bird, Bird), (Fox, Frog), (Snail, Fox)}
S = {Snail, Fox, Bird, Frog}
Cardinality of S, |S| = 4
so |SXS| = 16
The 4 pairs in R is also present in SXS. So, |SXS\R| = 12.
So a subset of SXS\R can have 0 (empty set) to 12 (SXS\R itself) elements. P is a subset of SXS\R.
Thus, the set of possible cardinality of P is {0,1,2,3,4,5,6,7,8,9,10,11,12}.
Hope this helps!
R = {(Snail, Frog), (Bird, Bird), (Fox, Frog), (Snail, Fox)}
S = {Snail, Fox, Bird, Frog}
Cardinality of S, |S| = 4
so |SXS| = 16
The 4 pairs in R is also present in SXS. So, |SXS\R| = 12.
So a subset of SXS\R can have 0 (empty set) to 12 (SXS\R itself) elements. P is a subset of SXS\R.
Thus, the set of possible cardinality of P is {0,1,2,3,4,5,6,7,8,9,10,11,12}.
Hope this helps!
nikhil kambli
Nov 16, 2020, 10:33:33 AM11/16/20
to Lijeesh S D, Discussion forum for Mathematics for Data Science I, Arjun Vaddadi, priyanshu...@gmail.com
Thanks
Yes it does definitely.
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