I apologize up front if this is not the appropriate forum to post this question.
If I wanted to maintain a bond portfolio that had an approximate constant 5 year duration I assume that I could start an opening position by buying bonds with about 5 years left to maturity.
When a new year rolls around I now have bonds that has 4 years to maturity. I could sell them and purchase 5 year to maturity bonds and start over. But I wonder If I purchase a bond with 6 years to maturity that will give me an average maturity of 5 years. Will this roughly approximate the price sensitivity If I just had all 5 years to maturity bonds?
In another words 1 bond with 4 years to maturity and 1 bond with 6 years to maturity does it roughly act like 1 bond with a 5 years to maturity?
Assuming this is correct could each year I just add longer maturity dates and use a weighted average to get me to an approximate 5 year duration?
I don't need this to be mathematically perfect. I just want it to be a reasonable approximation.
Thanks for any suggestions.
If I wanted to maintain a bond portfolio that had an approximate constant 5 year duration I assume that I could start an opening position by buying bonds with about 5 years left to maturity.
When a new year rolls around I now have bonds that has 4 years to maturity. I could sell them and purchase 5 year to maturity bonds and start over. But I wonder If I purchase a bond with 6 years to maturity that will give me an average maturity of 5 years. Will this roughly approximate the price sensitivity If I just had all 5 years to maturity bonds?
In another words 1 bond with 4 years to maturity and 1 bond with 6 years to maturity does it roughly act like 1 bond with a 5 years to maturity?
Assuming this is correct could each year I just add longer maturity dates and use a weighted average to get me to an approximate 5 year duration?
I don't need this to be mathematically perfect. I just want it to be a reasonable approximation.
Thanks for any suggestions.