(i) A = {a, b, c, d}; B = {d, c, b, a}
The order in which the elements of a set are listed is not significant.
∴ A = B
(ii) A = {4, 8, 12, 16}; B = {8, 4, 16, 18} It can be seen that \(12 ∈ A\) but \(12 ∉ B.\)
\(A ≠ B\)
(iii) A = {2, 4, 6, 8, 10}
B = {x: x is a positive even integer and \(x ≤ 10\)}
= {2, 4, 6, 8, 10}
∴ A = B
(iv) A = {x: x is a multiple of 10}
B = {10, 15, 20, 25, 30 …}
It can be seen that \(15 ∈ B\) but \(15 ∉ A. \)
∴ A ≠ B
Draw the Lewis structures for the following molecules and ions: \(H_2S\), \(SiCl_4\), \(BeF_2\), \(CO_3^{2-}\) , \(HCOOH\)
| λ (nm) | 500 | 450 | 400 |
|---|---|---|---|
| v × 10–5(cm s–1) | 2.55 | 4.35 | 5.35 |
Some important operations on sets include union, intersection, difference, and the complement of a set, a brief explanation of operations on sets is as follows:
1. Union of Sets:
2. Intersection of Sets:
3.Set Difference:
4.Set Complement: