You take a short position in one European put option contract, with strike price

Question

100
and maturity six months, on a stock that is trading at
100
. The annual volatility of the stock is constant and equal to
25
%
. The dividend rate is zero. The annual (continuously compounded) risk-free interest rate is constant and equal to
5
%
. Suppose that you sold the option at a premium of
6
%
over the Black-Scholes price, that is, for
1.06
times the Black-Scholes price. You hedge your portfolio with the underlying stock and the risk-free asset. The hedge is rebalanced monthly. After two months the portfolio is liquidated (you buy the option and undo the hedge).

Enter the final overall profit or loss, if the price of the stock is
101
at the end of the first month and
99
at the end of the second month, and assume that the option is traded at exactly the Black-Scholes price at the end of the first month and at the end of the second month: