Rates, Points & Fees
~12 min read Β· Price the loan: discount points, lender credits, buydowns and per-diem interest.
Loan pricing is a see-saw: pay discount points to buy the rate down, or take lender credits and a higher rate. The exam makes you compute a point's dollar cost, judge a break-even, and price per-diem interest to the day.
Points, credits, and the see-saw
A discount point costs 1% of the loan amount and buys a rate reduction (rule-of-thumb ~0.25%, but whatever the day's pricing grid says). Origination fees/points compensate the lender/broker regardless of rate. Lender credits run the see-saw backward: a premium rate generates a credit that offsets closing costs. Break-even analysis = points paid Γ· monthly payment savings = months to recoup; keep the loan longer than break-even and buying down wins.
- 1 point = 1% of the LOAN amount (never the price)
- Points buy rate down; credits push rate up and costs down
- Break-even months = cost Γ· monthly savings
Temporary buydowns and per-diem interest
A temporary buydown (2-1: rate 2% lower year one, 1% lower year two, note rate after) is funded up front β often seller-paid β with the subsidy in escrow; the borrower qualifies at the NOTE rate. Per-diem interest: closings collect interest from the funding date through month's end β daily interest = (loan Γ rate) Γ· 365 (or 360 per the note), times the day count. Seller concessions cap by program/LTV (conventional 3% at high LTV up to 9%; FHA 6%) β over-cap concessions cut the price/value for LTV.
- 2-1 buydown: subsidized starter payments, qualify at note rate
- Per diem = loan Γ rate Γ· 365 Γ days
- Seller-concession caps: 3β9% conventional by LTV, 6% FHA
APR sensitivity
Every dollar of prepaid finance charge β points, origination, MI β pushes APR further above the note rate; comparing two offers means comparing APRs at equal lock terms, then sanity-checking with break-even math for the borrower's actual horizon. On the CD, points and credits land in Origination Charges and Lender Credits, feeding the cash-to-close arithmetic the exam also likes to test.
Worked example
Loan $350,000. Offer A: 6.75% with no points. Offer B: 6.25% costing 2 points, saving $115/month. The borrower closes June 21 (funding that day; 30-day June; note computes per diem on a 365 basis at 6.25%) and expects to move in about 5 years. Price both decisions.
Points cost: 2% Γ 350,000 = $7,000. Break-even: 7,000 Γ· 115 β 61 months β about 5.1 years. His horizon is ~60 months: he leaves right at (slightly before) break-even, so the buydown roughly washes at best; Offer A wins for any earlier exit, and choosing A also preserves $7,000 of cash at closing. Per diem on B: 350,000 Γ 0.0625 Γ· 365 = $59.93/day; June 21 through June 30 = 10 days β $599.32 collected at closing. The two computations β 1%-per-point cost with break-even months, and daily-interest day-counting β are the exam's bread-and-butter fee math.
Common exam pitfalls
Computing points on the purchase price.
Points are a percentage of the LOAN amount.
Selling a buydown without the horizon question.
Break-even months versus expected years in the loan decides it β short horizons waste points.
Qualifying a 2-1 buydown at the teaser payment.
Qualification runs at the note rate; the subsidy is temporary cash flow, not capacity.
One point, one percent; break-even in months; per diem by the day-count.
Recap
- Point = 1% of loan; buys rate per the day's grid
- Lender credits: higher rate funds closing costs
- Break-even = points Γ· monthly savings; compare to borrower horizon
- 2-1 buydowns subsidize early years; qualify at note rate
- Per diem = loan Γ rate Γ· 365 Γ days to month-end
- Concession caps: 3β9% conventional, 6% FHA; prepaid charges lift APR

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