A $4\mathrm{.}68\%$ coupon, $5\mathrm{.}0-$year annual bond has a yield to maturity of $3\mathrm{.}44\%.$ Assuming the par value is $1,000$ and the YTM does not change over the next year, Compute the following:

Price of the bond today:

Price of the bond in one year:

Capital gains yield $($please answer as a percentage with $2$ decimal places$)$:

Current Yield $($please answer as a percentage with $2$ decimal places$)$: