To find the one-year interest rate, we need to consider the bond's price, the coupon payment it will make in the next year, and its face value that will be paid back at maturity.

The bond's coupon payment in the next year would be 5% of $1,000, which is $50.

At maturity, the bondholder will receive the face value of the bond, which is $1,000.

So, the total amount the bondholder will receive in one year is $1,000 (face value) + $50 (coupon payment) = $1,050.

If the bond's price one year before maturity is $981, then the one-year interest rate can be calculated as follows:

Interest rate = (Total amount received - Price of the bond) / Price of the bond
Interest rate = ($1,050 - $981) / $981
Interest rate = $69 / $981 ≈ 0.0703 or 7.03%

So, the one-year interest rate rose to approximately 7.0%.

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To find the one-year interest rate, we need to consider the bond's price, the coupon payment it will make in the next year, and its face value that will be paid back at maturity.

The bond's coupon payment in the next year would be 5% of $1,000, which is $50.

At maturity, the bondholder will receive the face value of the bond, which is $1,000.

So, the total amount the bondholder will receive in one year is $1,000 (face value) + $50 (coupon payment) = $1,050.

If the bond's price one year before maturity is $981, then the one-year interest rate can be calculated as follows:

Interest rate = (Total amount received - Price of the bond) / Price of the bond
Interest rate = ($1,050 - $981) / $981
Interest rate = $69 / $981 ≈ 0.0703 or 7.03%

So, the one-year interest rate rose to approximately 7.0%.

Knowee AI · Accepted Answer

To find the one-year interest rate, we need to consider the bond's price, the coupon payment it will make in the next year, and its face value that will be paid back at maturity.

The bond's coupon payment in the next year would be 5% of $1,000, which is $50.

At maturity, the bondholder will receive the face value of the bond, which is $1,000.

So, the total amount the bondholder will receive in one year is $1,000 (face value) + $50 (coupon payment) = $1,050.

If the bond's price one year before maturity is $981, then the one-year interest rate can be calculated as follows:

Interest rate = (Total amount received - Price of the bond) / Price of the bond
Interest rate = ($1,050 - $981) / $981
Interest rate = $69 / $981 ≈ 0.0703 or 7.03%

So, the one-year interest rate rose to approximately 7.0%.

One year before maturity, the price of a bond with a principal amount of $1,000 and a coupon rate of 5% paid annually fell to $981. The one-year interest rateGroup of answer choicesrose to 7.0%.rose to 6.0%.rose to 8.5%.remained at 5%.

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