Using the matched-maturity marginal cost of funds approach, the funding liquidity risk charge for an amortizing loan can be calculated as the maturity-weighted average of the liquidity premiums. The weights correspond to the time periods (maturities). Numerator = $\sum (t \times LP_t) = (1 \times 6) + (2 \times 14) + (3 \times 18) + (4 \times 24) + (5 \times 27) + (6 \times 32)$ Numerator = $6 + 28 + 54 + 96 + 135 + 192 = 511$bps. Denominator =$\sum t = 1 + 2 + 3 + 4 + 5 + 6 = 21$. Charge = `$511` / 21 = 24.33$ bps.