Question

A bank has issued a six-month, $2.8 million negotiable CD with a 0.55 percent quoted annual interest rate lico, spl a. Calculate the bond equivalent yield and the EAR on the CD. b. How much will the negotiable CD holder receive at maturity? c. Immediately after the CD is issued, the secondary market price on the $3 million CD falls to $2799.000. Calculate the new secondary market quoted yield, the bond equivalent yield, and the EAR on the $2.8 million face value CD Complete this question by entering your answers in the tabs below. Required A Required B Required Calculate the bond equivalent yield and the EAR on the CD. (Use 365 days in a year. Do not round intermediate calculations. Round your answers to 3 decimal places. (e.g., 32.161)) Bond equivalent veld FAR Required A Required B Required How much will the negotiable CD holder receive at maturity? (Do not round intermediate calculations. Round your answer to nearest whole number. (e.g., 32)) CD holder will receive at maturity Required A Required B Required C Immediately after the CD is issued, the secondary market price on the $3 million CD falls to $2,799,000. Calculate the new secondary market quoted yield, the bond equivalent yield, and the EAR on the $2.8 million face value CD. (Use 365 days in a year. Do not round intermediate calculations. Round your answers to 4 decimal places. (e.g., 32.1616)) Bond equivalent yield Secondary market quoted yield EAR

Answer 1

1. Bond equivalent yield = 0.55 * 365/360 =0.5576

EAR= [1+(r/m)]^m – 1

Here r= 0.5576

EAR= [1+ 0.00576/365]^365 -1

= 1.005919-1

=0.0059

=0.5592%

2. FV= 8 *(1+0.055/2) =$

2.8077 million

So the negotiable CD holder will receive $2.8077 million

3. DY = [(F - P) / P] x 365

= ((2.8 mil -2799000)/2799000 *365

= 0.1286

BEY= [(F - P) / P] x 365

= 2.8-2.799/2.799 *365

= 0.1304

EAR= [1+(r/m)]^m – 1

= (1+ (0.1304/365))^365 – 1

= 0.13925