Suppose you have a $10\%$ coupon bond, with semiannual coupons, face value of $1,000,3$ years to

maturity, and $$1,197\mathrm{.}93$ as price. Compute the following:

a$.$ Current yield $=$

b$.$ Yield to Maturity $($YTM$)=$

c$.$ Price in one year, assuming no change in YTM $=$

d$.$ Capital gain yield after one year $=$