Which statement about bond duration is correct?

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Multiple Choice

Which statement about bond duration is correct?

Explanation:
Duration is the weighted average time to receive a bond’s cash flows, with weights based on the present value of each payment. For a zero-coupon bond, there are no intermediate cash flows—only the single payment at the maturity date. That means the entire weight sits on that one date, so the Macaulay duration equals the time to maturity. In other words, a zero-coupon bond’s duration matches how long you must wait to get your money. For a coupon bond, coupon payments occur before maturity, pulling the weighted average of cash flows earlier, so its duration is typically shorter than its maturity. That’s why the statement about a zero-coupon bond having duration equal to its time to maturity is the correct one, and it’s not true that the duration would be greater or less than maturity for zero-coupon bonds.

Duration is the weighted average time to receive a bond’s cash flows, with weights based on the present value of each payment. For a zero-coupon bond, there are no intermediate cash flows—only the single payment at the maturity date. That means the entire weight sits on that one date, so the Macaulay duration equals the time to maturity. In other words, a zero-coupon bond’s duration matches how long you must wait to get your money.

For a coupon bond, coupon payments occur before maturity, pulling the weighted average of cash flows earlier, so its duration is typically shorter than its maturity. That’s why the statement about a zero-coupon bond having duration equal to its time to maturity is the correct one, and it’s not true that the duration would be greater or less than maturity for zero-coupon bonds.

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