Yield to maturity of a Zero coupon bond = R
Price = $1,000 * (1 / (1+ R)9]
$643 = $1,000 * (1 / (1+ R)9]
0.643 = (1 / (1+ R)9]
(1+ R)9 = 1 / 0.643
(1+ R)9 = 1.555
Apply log on both sides
Log (1+ R)9 = Log 1.555
9 * Log (1+ R)9 = 0.1917304
Log (1+ R) = 0.021303377
Apply 'Anti log' on both sides
Anti log [Log (1+ R)] = Anti log (0.021303377)
1 + R = 1.0502758
R = 0.0502758
R = 5.0276%
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