Story problem:

John buys a Treasury bearer bond in the primary market so he is the first owner of this bond.

The bond has semiannual payments, $25$ years to maturity, a $$80,000$ par value, and a $6\%$ coupon rate.

John buys the bearer bond at a price of $100\%$ of par value.

George buys the bearer bond from John when it has $20$ years to maturity at a price of $102\%$ of par value.

Rose buys the bearer bond from George when it has $13$ years to maturity at a price of $104\%$ of par value$-$

Chris buys the bearer bond from Rose when it has $9$ years to maturity at a price of $101\%$ of par value.

Andy buys the bearer bond from Chris when it has $2$ years to maturity at a price of $98\%$ of par value.

Andy holds the bond to maturity.

$\backslash$table$[[$Questions:$,$Answer:$],[1.$ When the bond is sold for the first time, how many coupons are attached to it$?,0],[2.$ How many coupons does John detach and present to the bond issuer?,$],[3.$ How many coupons does George detach and present to the bond issuer?,$],[4.$ How many coupons does Rose detach and present to the bond issuer?,$],[5.$ How many coupons does Chris detach and present to the bond issuer?,$],[6.$ How many coupons does Andy detach and present to the bond issuer?,$]]$