A bond with a coupon rate of $7\mathrm{.}30\%$ has a price that today equals $$868\mathrm{.}92.$ The $$1,000$ face value bond pays coupon every $6$ months, $30$ coupons remain, and a coupon was paid yesterday. Suppose you buy this bond at today's price and hold it so that you receive $20$ coupons. You sell the bond upon receiving that last coupon. Find the selling price if the bond's YTM remains constant.