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Subjects
Mathematics State Board
Class 9
Set Language
Types of Sets
8.
Two marks exercise problems V
Exercise condition:
2
m.
Write down the power set of the following sets
.
(i)
\(A = \{a, b\}\)
\(P(A)\) \(=\) \(\{\{a\}, \{b\}, \{a, b\}\}\)
\(P(A)\) \(=\) \(\{\phi, \{a, b\}\}\)
\(P(A)\) \(=\) \(\{\phi, \{a\}, \{b\}, \{a, b\}\}\)
\(P(A)\) \(=\) \(\{\phi, \{a\}, \{b\}\}\)
(ii)
\(B = \{1, 2, 3\}\)
\(P(B)\) \(=\) \(\{\phi, \{1\}, \{2\}, \{3\}, \{1, 2\}, \{2, 3\}, \{1, 3\}, \{1, 2, 3\}\}\)
\(P(B)\) \(=\) \(\{\phi, \{1\}, \{2\}, \{3\}, \{1, 2\}, \{2, 3\}, \{1, 3\}\}\)
\(P(B)\) \(=\) \(\{\{1\}, \{2\}, \{3\}, \{1, 2\}, \{2, 3\}, \{1, 3\}, \{1, 2, 3\}\}\)
\(P(B)\) \(=\) \(\{\phi, \{1\}, \{2\}, \{3\}, \{1, 2\}, \{2, 3\}, \{1, 2, 3\}\}\)
(iii)
\(D = \{p, q, r, s\}\)
\(P(D)\) \(=\) \(\{\phi, \{p\}, \{q\}, \{r\}, \{s\}, \{p, q\}, \{p, r\}, \{p, s\}, \{q, r\}, \{q, s\}, \{r, s\}, \{p, q, r\}, \{p, r, s\}, \{q, r, s\}\}\)
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\(P(D)\) \(=\) \(\{\phi, \{p\}, \{q\}, \{r\}, \{s\}, \{p, q\}, \{p, r\}, \{p, s\}, \{q, r\}, \{p, q, r\}, \{p, r, s\}, \{q, r, s\}, \{p, q, r, s\}\}\)
\(P(D)\) \(=\) \(\{\phi, \{p\}, \{q\}, \{r\}, \{s\}, \{p, q\}, \{p, r\}, \{p, s\}, \{q, r\}, \{q, s\}, \{r, s\}, \{p, q, r\}, \{q, r, s\}, \{p, q, r, s\}\}\)
(iv)
\(E = \phi\)
\(P(E) = \{\phi, \phi\}\)
\(P(E) = \{\phi\}\)
\(P(E) = \{\{\}, \{\}\}\)
\(P(E) = \{\phi, \{\}\}\)
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