Answer:
Price willing to pay=$1105.94
Step-by-step explanation:
Annual Coupon Payment=$1,000*0.08
Annual Coupon Payment=$80
Calculating Present Value (PV) of Par Value:

Where:
i is the rate of return.
FV is par value

PV= $258.419.
Calculating PV of annual Coupon Payment:

i is the coupon rate
A is the annual Payment

PV=$847.521
Price willing to pay= Present Value (PV) of Par Value+ PV of annual Coupon Payment
Price willing to pay=$258.419+$847.521
Price willing to pay=$1105.94