A molecule X associates as per the equation: \(X ⇌ (X)_n\). Given: the van’t Hoff factor (i) is 0.80, and the fraction of associated molecules (α) is 0.3. We need to find the value of ‘n’.
For association, van’t Hoff factor is given by:
\(i = 1 - α + \frac αn\)
Substitute the given values:
\(0.8 = 1 - 0.3 + \frac {0.3}{n}\)
Simplify the equation:
\(0.8 = 0.7 + \frac {0.3}{n}\)
\(0.1 = \frac {0.3}{n}\)
\(n = \frac {0.3}{0.1}\)
\(n = 3\)
Thus, the value of 'n' is \(3\).
The following data shows the number of students in different streams in a school:
Which type of graph is best suited to represent this data?
What comes next in the series?
\(2, 6, 12, 20, 30, \ ?\)