- Purchase price
- 60000
- Deposit
- 0
- Annual interest rate
- 8.25%
- Term in years
- 15
582.08
Open with these values582.08
Result: 582.08The payment shown is principal and interest only. RV loans are often written over fifteen or twenty years, which keeps the monthly figure low and the total interest high — compare the same loan over a shorter term before you sign.
582.08
Open with these values465.67
Open with these values408.60
Open with these valuespayment = P · i / (1 − (1 + i)^−n)
This calculator turns the price of a motorhome, a deposit, a rate and a term into the scheduled monthly payment. The number that really matters here is not the monthly one, though: it is what the term does to the interest, because RV loans are routinely written over fifteen or twenty years, far longer than a car loan. The payment itself is an ordinary annuity — the price minus the deposit, spread over the months at one twelfth of the annual rate. On the defaults, 60,000 at 8.25 % over fifteen years is 582.08 a month; put 12,000 down and it falls to 465.67. Now run the same 60,000 over ten years instead: 735.92 a month, which looks worse, but 28,309.89 in interest against 44,775.16. Stretch it to twenty years and the payment drops to 511.24 while the interest climbs to 62,697.45. The lower payment is the more expensive loan every time. What the payment does not contain is everything that keeps the vehicle on the road: insurance, registration, storage, pitch fees and maintenance are all billed alongside it, so this is not what the motorhome costs you each month. The limitation that matters most is what the result is exact for — a fixed rate, full amortisation, equal payments. A quote can differ because of fees, rounding, or a first period that is not a whole month.
RV loans are often written over fifteen or twenty years, which keeps the monthly figure low and the total interest high. Compare the shorter term before you sign.
Only principal and interest are calculated here. Insurance, registration, storage, pitch fees and maintenance sit outside it.
The calculator divides the annual rate the lender quotes by twelve. An APR that already carries fees will produce a payment slightly above the one on the contract.
The result assumes a fixed rate, full amortisation and equal payments. A quote can differ because of fees, rounding, or a first period that is not a whole month.
The lower monthly payment is the cheaper loan.
60000 over ten years costs 735.92 a month against 582.08 over fifteen — but 28309.89 in interest against 44775.16. The lower payment is the more expensive loan.
This payment is what the motorhome costs me each month.
It covers principal and interest only. Insurance, registration, storage, pitch fees and maintenance are billed alongside it.
My quote differs from this, so the arithmetic is off.
The formula is exact for a fixed-rate, fully amortising loan with equal payments. Differences come from fees, rounding, or a first period that is not a whole month.
The amount minus the deposit is spread over the term at one twelfth of the annual rate. At 60000 and 8.25 % over fifteen years that is 582.08 a month.
The same 60000 over ten years instead of fifteen costs 735.92 a month rather than 582.08 — but 28309.89 in interest rather than 44775.16. The lower payment is the more expensive loan.
Principal and interest only. Insurance, registration, storage, pitch fees and maintenance sit outside it.
Enter the annual rate the lender quotes; the calculator divides it by twelve. An APR that already carries fees will produce a payment slightly above the one on the contract.
Exact for what it models: a fixed rate, fully amortising, equal payments. A quote can differ because of fees, rounding, or a first period that is not a whole month — not because of the arithmetic.
Information, not financial advice.
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