How to remember to value a bond 7 years from today

From Kaplan:
What is the present value of this bond and what will the bond’s value be in seven years from today if the yield is unchanged?

Explanation
Present Value:
Since the current interest rate is above the coupon rate the bond will be priced at a discount. FV = $5,000,000; N = 20; PMT = (0.04)(5 million) = $200,000; I/Y = 4.5; CPT → PV = -$4,674,802

Value in 7 Years:
Since the current interest rate is above the coupon rate the bond will be priced at a discount. FV = $5,000,000; N = 6; PMT = (0.04)(5 million) = $200,000; I/Y = 4.5; CPT → PV = -$4,871,053

I incorrectly used N = 7 to value the bond 7 years from today. This always trips me. What is an easy to remember phrase to remind myself to always discount one year before the asked for number of years?

Does the question state that this is an annual coupon? If I assume annual compounding and payments (P/Y=C/Y=1), then I do get PV at issue of 4,674,802. However, if 7 years has passed, I would use N=13 for the second part (20 years total - 7 years elapsed =13 years to go): doing so gives a PV of $4,757,929. I have no idea why they are using N=6. :roll_eyes: