The combined savings of Abel and Bahira are 15435 dinars. The savings of Bahira are \( 45 \% \) more than the savings of Abel. The savings of Bahira are \( \frac{3}{2} \) times the savings of Chanda. Work out the savings of Chanda.

Let's denote Abel's savings as \( A \) and Bahira's savings as \( B \). According to the problem: 1. \( A + B = 15435 \) 2. \( B = A + 0.45A = 1.45A \) Now, substituting \( B \) in the first equation: \[ A + 1.45A = 15435 \] \[ 2.45A = 15435 \] \[ A = \frac{15435}{2.45} \approx 6300 \] Now to find Bahira's savings: \[ B = 1.45A = 1.45 \times 6300 \approx 9135 \] Next, we can find Chanda's savings \( C \). Given that Bahira's savings are \( \frac{3}{2} \) times Chanda's savings: \[ B = \frac{3}{2}C \implies C = \frac{2}{3}B \] \[ C = \frac{2}{3} \times 9135 = 6090 \] Thus, Chanda's savings are **6090 dinars**.