Consider a 1-year option with exercise price $65 on a stock with annual standard deviation 15%. The T-bill rate is 3% per year. Find N(d1) for stock prices (a) $60, (b) $65, and (c) $70. (Do not round intermediate calculations. Round your answers to 4 decimal places.)
need detailed explanation please... hard to understand
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Stock Price (S) | $60 | $65 | $70 |
Strike Price (E) | $65 | $65 | $65 |
Volatility = Standard Deviation (σ) | 15% | 15% | 15% |
Risk-Free Rate = T-Bill Rate (r) | 3% | 3% | 3% |
Term (t) | 1 | 1 | 1 |
Formula for d1 | |||
= {[ln(S/E)] + [r+(σ^2/2)*t}/σ√t | |||
So, | |||
=(LN(C2/C3)+(C5+C4^2/2)*C6)/(C4*SQRT(C6)) | -0.25862 | ||
=(LN(D2/D3)+(D5+D4^2/2)*D6)/(D4*SQRT(D6)) | 0.2750 | ||
=(LN(E2/E3)+(E5+E4^2/2)*E6)/(E4*SQRT(E6)) | 0.7691 | ||
Now, for N(d1) | |||
=NORMSDIST(C11) | 0.3980 | ||
=NORMSDIST(D12) | 0.6083 | ||
=NORMSDIST(E13) | 0.7791 | ||
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