Let the number of members in the club be \(x\). \(\therefore\) If each member contributes ₹\(x\), the total contribution is \(x \times x = x^2\) rupees. The club already had ₹195. \(\therefore\) Total amount in the club = ₹\((x^2 + 195)\) According to the condition, \[ x^2 + 195 = 28x \] or, \[ x^2 - 28x + 195 = 0 \] or, \[ x^2 - (15 + 13)x + 195 = 0 \] or, \[ x^2 - 15x - 13x + 195 = 0 \] or, \[ x(x - 15) - 13(x - 15) = 0 \] or, \[ (x - 15)(x - 13) = 0 \] So, either \(x - 15 = 0\) i.e., \(x = 15\), or \(x - 13 = 0\) i.e., \(x = 13\) \(\therefore\) The number of members can be either 15 or 13.