An investor purchases a $14-$year, $5\mathrm{.}9\%$ annual coupon payment bond at a price equal to par

value. After the bond is purchased and before the first coupon is received, interest rates increase

by $1\%.$ The investor sells the bond after $7$ years. Assume that interest rates remain unchanged

at $5\mathrm{.}9+1\%$ over the $7-$year holding period.

Per $100$ of par value, what is the future value of the reinvested coupon payments at the end of the

holding period?