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If the money market yield is 3.792% on a T-bill with 79 days to maturity, what is the holding period yield?
A)
0.77%.
B)
0.83%.
C)
0.89%.



The holding period yield can be calculated from the money market yield as: (money market yield) ÷ (360 ÷ t). Therefore, the HPY is (0.03792) × (79 ÷ 360) = 0.0083 = 0.83%.

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A broker calls with a proposal to buy a Treasury bill (T-bill) with 186 days to maturity. He says the effective annual yield on the T-bill is 4.217%. What is the holding period yield if you hold the bill until maturity?
A)
8.44%.
B)
2.13%.
C)
2.02%.



To calculate the HPY from the EAY, the formula is: (1 + EAY)(t/365) − 1. Therefore, the HPY is: (1.04217)(186/365) − 1 = 0.0213, or 2.13%.

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If the holding period yield on a Treasury bill (T-bill) with 197 days until maturity is 1.07%, what is the effective annual yield?
A)
0.58%.
B)
1.07%.
C)
1.99%.



To calculate the EAY from the HPY, the formula is: (1 + HPY)(365/t) − 1. Therefore, the EAY is: (1.0107)(365/197) − 1 = 0.0199, or 1.99%.

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The effective annual yield for an investment is 10%. What is the yield for this investment on a bond-equivalent basis?
A)
9.76%.
B)
4.88%.
C)
10.00%.


First, the annual yield must be converted to a semiannual yield. The result is then doubled to obtain the bond-equivalent yield.
Semiannual yield = 1.10.5 − 1 = 0.0488088.
The bond-equivalent yield = 2 × 0.0488088 = 0.097618.

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The holding period yield of a T-bill that has a bank discount yield of 4.70% and a money market yield of 4.86% and matures in 240 days is closest to:
A)
3.2%.
B)
2.8%.
C)
4.9%.



4.86 × (240/360) = 3.24%.

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What is the effective annual yield of a T-bill that has a money market yield of 5.665% and 255 days to maturity?
A)
5.79%.
B)
5.92%.
C)
4.01%.



Holding Period Yield = 4.0127% = 5.665% × (255 / 360)
Effective Annual Yield = (1.040127)365/255 = 1.0571 − 1 = 5.79%.

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A Treasury bill has 90 days until its maturity and a holding period yield of 3.17%. Its effective annual yield is closest to:
A)
13.49%.
B)
13.30%.
C)
12.68%.



The effective annual yield (EAY) is equal to the annualized holding period yield (HPY) based on a 365-day year. EAY = (1 + HPY)365/t − 1 = (1.0317) 365/90 − 1 = 13.49%.

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A Treasury bill, with 45 days until maturity, has an effective annual yield of 12.50%. The bill's holding period yield is closest to:
A)
1.57%.
B)
1.54%.
C)
1.46%.



The effective annual yield (EAY) is equal to the annualized holding period yield (HPY) based on a 365-day year. EAY = (1 + HPY)365/t − 1. HPY = (EAY + 1)t/365 − 1 = (1.125)45/365 − 1 = 1.46%.

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thanks for sharing

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