Question is the Zero coupon yields on U$.$S$.$ treasury shown down below the spot rate $($also known as zero rates$)$ of these treasuries. $($so all I need to do is readjust the spot rate by adding the risk premium $(150$ BP $=1\mathrm{.}50\%)$ and calculate the bond price in semiannual terms$)$

Suppose that on January $1,2024$ you purchase a $$1,000$ face value corporate bond with an $4\%$ coupon rate and a maturity of January $1,2034.$ On

January $1,2024,$ the zero coupon yields on U$.$S$.$ Treasury securities maturing over the next $10$ years are given below. Suppose that the corporate

bond that you purchased has a $150$ basis point risk premium for its cash flows at all maturities. What price would you be willing to pay for the

bond? Zero Coupon US Treasury Maturity Yields

Maturity Zero coupon treasury yields

$7/1/20242\mathrm{.}02$

$1/1/20252\mathrm{.}12$

$7/1/20252\mathrm{.}22$

$1/1/20262\mathrm{.}32$

$7/1/20262\mathrm{.}42$

$1/1/20272\mathrm{.}52$

$7/1/20272\mathrm{.}62$

$1/1/20282\mathrm{.}72$

$7/1/20282\mathrm{.}82$

$1/1/20292\mathrm{.}92$

$7/1/20293\mathrm{.}02$

$1/1/20303\mathrm{.}12$

$7/1/20303\mathrm{.}22$

$1/1/20313\mathrm{.}32$

$7/1/20313\mathrm{.}42$

$1/1/20323\mathrm{.}52$

$7/1/20323\mathrm{.}62$

$1/1/20333\mathrm{.}72$

$7/1/20333\mathrm{.}82$

$1/1/20343\mathrm{.}92$