An analyst is valuing a non-callable, non-putable corporate bond using a binomial interest rate tree. The bond has two years remaining to maturity, a 5% annual coupon, and a par value of $1,000. The current one-year spot rate is 3.0%. The interest rate volatility is assumed to be 15%. The binomial tree for one-year forward rates is calibrated as follows: ``` Time 0 Time 1 / i(1,u) = 3.964% i(0) = 3.0% -- \ i(1,d) = 2.924% ``` To ensure the tree is arbitrage-free, what should be the price of a one-year, zero-coupon bond with a face value of $100?