★ COMPARISONS · COMMUTE · COST
Train wins by $340.00 a month: train costs $850.00, bus costs $1,190.00. The bus is cheaper on fares alone — $90.00 against $150.00 — but the train is 20 minutes faster per trip, and at $30 an hour that saved time is worth $400.00 a month. Enter your trips, fares, passes and time value to find which one really costs less.
A fare comparison always flatters the bus, because the bus fare is usually lower. But a commute costs money and time, and time is the bigger bill for most commuters: a 20-minute difference, twice a day, is hours a month. This calculator adds the two together — the cheaper of pay-per-ride or a monthly pass, plus the trip time valued at your hourly rate — and shows which one really costs less, and at what time value the answer flips.
Each side has two costs. The money cost is the cheaper of paying per ride and buying the monthly pass: trips times the fare, or the pass price, whichever is lower. The time cost is the trips times the minutes per trip, turned into hours, times what an hour of your time is worth. Add them and you get the all-in monthly cost. At the defaults — 40 trips, a $4.50 train fare and a $2.75 bus fare, a $150.00 train pass and a $90.00 bus pass, 35 train minutes and 55 bus minutes a trip, and time worth $30 an hour — the train pay-per-ride bill is 40 × $4.50 = $180.00, so the $150.00 pass wins, and the bus pay-per-ride bill is 40 × $2.75 = $110.00, so the $90.00 pass wins. The train time cost is 40 × 35 ÷ 60 × $30 = $700.00, and the bus time cost is 40 × 55 ÷ 60 × $30 = $1,100.00. The totals are $150.00 + $700.00 = $850.00 for the train and $90.00 + $1,100.00 = $1,190.00 for the bus: the train wins by $340.00.
The money-only view tells the opposite story: the bus is cheaper by $60.00 a month, $90.00 against $150.00. The train wins only because it is faster — 20 minutes a trip, 40 trips, is 13 hours 20 minutes a month, worth $400.00 at $30 an hour. That is the whole point of the comparison: a fare-only comparison always flatters the slower option, and the slower option is only actually cheaper if your time is worth very little.
| Train | Bus | |
|---|---|---|
| Pay-per-ride a month | $180.00 | $110.00 |
| Monthly pass | $150.00 | $90.00 |
| Money cost | $150.00 | $90.00 |
| Time cost | $700.00 | $1,100.00 |
| All-in total | $850.00 | $1,190.00 |
| Per trip, all-in | $21.25 | $29.75 |
| Annual total | $10,200.00 | $14,280.00 |
| Pass pays off at | 34 trips | 33 trips |
Setup: 40 trips a month, train fare $4.50, bus fare $2.75, train pass $150.00, bus pass $90.00, train 35 minutes, bus 55 minutes, time worth $30 an hour.
Line 1 — the train money. 40 × $4.50 = $180.00 pay-per-ride, so the $150.00 pass wins: train money is $150.00.
Line 2 — the bus money. 40 × $2.75 = $110.00 pay-per-ride, so the $90.00 pass wins: bus money is $90.00.
Line 3 — the train time. 40 trips × 35 minutes = 1,400 minutes = 23 hours 20 minutes; at $30 an hour that is $700.00.
Line 4 — the bus time. 40 trips × 55 minutes = 2,200 minutes = 36 hours 40 minutes; at $30 an hour that is $1,100.00.
Line 5 — the totals. Train $150.00 + $700.00 = $850.00; bus $90.00 + $1,100.00 = $1,190.00. The train wins by $340.00 a month, or $4,080.00 a year ($10,200.00 against $14,280.00). Per trip, all-in, the train is $850.00 ÷ 40 = $21.25 and the bus is $1,190.00 ÷ 40 = $29.75.
Reverse: the time value that ties the two is $4.50 an hour (exact 4.5000 — the $60.00 money gap divided by the 13 hours 20 minutes a month the train saves). Below $4.50 an hour the bus wins; above it the train wins. The bus time that ties the two is 38.00 minutes (exact 38.0000), with both totals at $850.00, and the train time that ties the two is 52.00 minutes (exact 52.0000), with both totals at $1,190.00. There is no train-fare break-even: even a free train fare leaves the train ahead by $490.00 ($700.00 of time alone against the bus $1,190.00). There is no bus-fare break-even either: even a free bus fare still loses by $250.00 ($1,100.00 of time alone against the train $850.00). There is no trip-count break-even: the train wins at every trip count from 1 to 200 at $30 an hour, and at 0 trips both are $0.00, a tie. A $500 a month budget fits 22 train trips ($484.00) or 16 bus trips ($484.00); a $1,000 a month budget fits 48 train trips ($990.00) or 33 bus trips ($997.50).
Time worth $0/h: with time valued at nothing, only money counts — train $150.00, bus $90.00, the bus wins by $60.00. This is the flip: the only branch where the bus wins on the whole comparison, and it happens exactly when time is worth $0.
Time worth $15/h: train $500.00, bus $640.00, the train wins by $140.00. Halve the time value and the train still wins, because 20 minutes a trip is still worth $200.00 a month at $15 an hour.
Time worth $60/h: train $1,550.00, bus $2,290.00, the train wins by $740.00. At a high time value the time gap dominates everything: the bus time alone is $2,200.00.
20 trips a month: money $90.00 / $55.00, totals $440.00 / $605.00, the train wins by $165.00. Fewer trips means both passes lose: the train pays $90.00 per ride and the bus $55.00.
60 trips a month: money $150.00 / $90.00, totals $1,200.00 / $1,740.00, the train wins by $540.00. More trips only widens the time gap, and both passes are already in play.
10 trips a month: money $45.00 / $27.50, totals $220.00 / $302.50, the train wins by $82.50. Even at 10 trips the train wins, because the per-trip time saving is worth $10.00 a trip at $30 an hour against a $1.75 fare gap.
Train fare $3.00: train money falls to $120.00, total $820.00, the train wins by $370.00. A cheaper train fare helps, but only by $30.00 — the pass was already capping the damage.
Train fare $6.00: the pass still wins, so money stays $150.00, total $850.00, the train wins by $340.00. Once the pass is cheaper than paying per ride, raising the fare changes nothing.
Bus fare $2.00: bus money falls to $80.00, total $1,180.00, the train wins by $330.00. A cheaper bus fare barely moves the answer, because the bus total is mostly time.
Bus fare $4.00: the bus pass wins, so money stays $90.00, total $1,190.00, the train wins by $340.00. Same as the $6.00 train fare: the pass caps the fare side.
Train 25 min a trip: train time falls to $500.00, total $650.00, the train wins by $540.00. A faster train is the single biggest lever on this page.
Train 50 min a trip: train time rises to $1,000.00, total $1,150.00, the train wins by $40.00 — barely. At 50 minutes the train is only 5 minutes faster, and the win nearly vanishes.
Train 60 min a trip: train time rises to $1,200.00, total $1,350.00, the bus wins by $160.00. This is the second flip: once the train is slower than the bus, the bus wins on both money and time.
Bus 40 min a trip: bus time falls to $800.00, total $890.00, the train wins by $40.00 — again barely. A 15-minute faster bus nearly erases the train's edge.
Bus 30 min a trip: bus time falls to $600.00, total $690.00, the bus wins by $160.00. This is the third flip: a bus faster than the train wins outright.
Bus 70 min a trip: bus time rises to $1,400.00, total $1,490.00, the train wins by $640.00. A slow bus is the worst of both worlds: cheap fares, ruinous time.
Train pass $100: train money falls to $100.00, total $800.00, the train wins by $390.00. A cheaper pass helps the train by the full $50.00.
Bus pass $120: the bus pay-per-ride wins instead, so money rises to $110.00, total $1,210.00, the train wins by $360.00. A pass priced above the pay-per-ride total is a pass nobody should buy.
Reverse — the lines that matter: the break-even time value is $4.50 an hour; the break-even bus time is 38.00 minutes and the break-even train time is 52.00 minutes; there is no fare break-even on either side and no trip-count break-even; a $500 budget fits 22 train trips or 16 bus trips, and a $1,000 budget fits 48 train trips or 33 bus trips.
The pass rule: a monthly pass pays for itself when trips times the fare reaches the pass price. The train pass pays off at 34 trips ($150.00 ÷ $4.50 = 33.33, so 34) and the bus pass at 33 trips ($90.00 ÷ $2.75 = 32.73, so 33). Below that, pay per ride; above it, buy the pass.
The model assumes one fare per trip with no transfers, no discounts and no peak pricing, and that the monthly pass is unlimited. It assumes the trip times you enter are door to door, including walking and waiting — check that, because a bus that runs every 30 minutes costs more waiting time than the ride itself. It assumes your time value is the same for both modes and constant across the month. Rounding convention: money is rounded to cents, the gap is computed from the rounded totals, and all figures are computed from unrounded values, rounded only for display.
| Output | Formula | What it means |
|---|---|---|
| Train pay-per-ride | trips × train fare | $180.00 a month without a pass. |
| Bus pay-per-ride | trips × bus fare | $110.00 a month without a pass. |
| Train money | min(pay-per-ride, train pass) | $150.00 — the pass wins. |
| Bus money | min(pay-per-ride, bus pass) | $90.00 — the pass wins. |
| Train time cost | trips × train min ÷ 60 × $/h | $700.00. |
| Bus time cost | trips × bus min ÷ 60 × $/h | $1,100.00. |
| Train total | train money + train time | $850.00 a month, all-in. |
| Bus total | bus money + bus time | $1,190.00 a month, all-in. |
| Winner | lower total wins | train wins by $340.00. |
| Gap | |train total − bus total| | $340.00 a month. |
| Train per trip, all-in | train total ÷ trips | $21.25 a trip. |
| Bus per trip, all-in | bus total ÷ trips | $29.75 a trip. |
| Train annual | train total × 12 | $10,200.00 a year. |
| Bus annual | bus total × 12 | $14,280.00 a year. |
| Annual saving | bus annual − train annual | $4,080.00 a year. |
| Money only | train money vs bus money | bus wins by $60.00 (money gap $60.00). |
| Train pass pays off at | ceil(train pass ÷ train fare) | 34 trips. |
| Bus pass pays off at | ceil(bus pass ÷ bus fare) | 33 trips. |
| Break-even time value | money gap ÷ time saved per $/h | $4.50/h (exact 4.5000). |
| Break-even bus time | (train total − bus money) × 60 ÷ (trips × $/h) | 38.00 min (exact 38.0000). |
| Break-even train time | (bus total − train money) × 60 ÷ (trips × $/h) | 52.00 min (exact 52.0000). |
| Free train fare gap | bus total − train time alone | Even free, the train is ahead by $490.00 ($700.00 vs $1,190.00). |
| Free bus fare gap | bus time alone − train total | Even free, the bus loses by $250.00 ($1,100.00 of time alone vs train $850.00). |
| $500 budget, train trips | most trips with total ≤ $500 | 22 trips ($484.00). |
| $500 budget, bus trips | most trips with total ≤ $500 | 16 trips ($484.00). |
| $1,000 budget, train trips | most trips with total ≤ $1,000 | 48 trips ($990.00). |
| $1,000 budget, bus trips | most trips with total ≤ $1,000 | 33 trips ($997.50). |
| Time worth $0/h | same model, $0/h | Train $150.00, bus $90.00, bus wins by $60.00 (gap $60.00). |
| Time worth $15/h | same model, $15/h | Train $500.00, bus $640.00, train wins by $140.00 (gap $140.00). |
| Time worth $60/h | same model, $60/h | Train $1,550.00, bus $2,290.00, train wins by $740.00 (gap $740.00). |
| 20 trips a month | same model, 20 trips | Train $440.00, bus $605.00, train wins by $165.00 (gap $165.00). |
| 60 trips a month | same model, 60 trips | Train $1,200.00, bus $1,740.00, train wins by $540.00 (gap $540.00). |
| 10 trips a month | same model, 10 trips | Train $220.00, bus $302.50, train wins by $82.50 (gap $82.50). |
| Train fare $3.00 | same model, $3.00 fare | Train $820.00, bus $1,190.00, train wins by $370.00 (gap $370.00). |
| Train fare $6.00 | same model, $6.00 fare | Train $850.00, bus $1,190.00, train wins by $340.00 (gap $340.00). |
| Bus fare $2.00 | same model, $2.00 fare | Train $850.00, bus $1,180.00, train wins by $330.00 (gap $330.00). |
| Bus fare $4.00 | same model, $4.00 fare | Train $850.00, bus $1,190.00, train wins by $340.00 (gap $340.00). |
| Train 25 min a trip | same model, 25 min | Train $650.00, bus $1,190.00, train wins by $540.00 (gap $540.00). |
| Train 50 min a trip | same model, 50 min | Train $1,150.00, bus $1,190.00, train wins by $40.00 (gap $40.00). |
| Train 60 min a trip | same model, 60 min | Train $1,350.00, bus $1,190.00, bus wins by $160.00 (gap $160.00). |
| Bus 40 min a trip | same model, 40 min | Train $850.00, bus $890.00, train wins by $40.00 (gap $40.00). |
| Bus 30 min a trip | same model, 30 min | Train $850.00, bus $690.00, bus wins by $160.00 (gap $160.00). |
| Bus 70 min a trip | same model, 70 min | Train $850.00, bus $1,490.00, train wins by $640.00 (gap $640.00). |
| Train pass $100 | same model, $100 pass | Train $800.00, bus $1,190.00, train wins by $390.00 (gap $390.00). |
| Bus pass $120 | same model, $120 pass | Train $850.00, bus $1,210.00, train wins by $360.00 (gap $360.00). |
The math is exact for the numbers you enter: money is the cheaper of pay-per-ride or the pass, time is trips times minutes divided by 60 times your hourly rate, and the totals are the sum. What the model cannot do is know your real trip: check whether your fare includes transfers, because a two-fare trip doubles the pay-per-ride side and can flip the pass decision; check whether your bus time includes waiting, because a bus every 30 minutes adds waiting time the timetable never shows; and check whether your time value is really your wage, because an hour spent reading on a train is not an hour lost. For a rideshare comparison on the same terms, see Uber vs Lyft calculator; for the car alternative, see rent a car vs rideshare.
Bright Side Kit. "Train vs Bus Calculator: Monthly Commute Cost 2026." https://brightoolbox.com/train-vs-bus-calculator/ Accessed October 25, 2026.On money alone, yes; all-in, no. At the defaults the bus costs $90.00 a month in fares against the train $150.00 — the bus wins on money by $60.00. But the bus takes 55 minutes a trip against the train 35, and at $30 an hour that extra time costs $400.00 a month. All-in, the train is $850.00 against the bus $1,190.00: the train wins by $340.00. The bus is only cheaper all-in when your time is worth less than $4.50 an hour.
At 34 trips a month. The train pass is $150.00 and the fare is $4.50, so $150.00 ÷ $4.50 = 33.33 — 34 trips is the first month the pass beats paying per ride. The bus pass pays off at 33 trips ($90.00 ÷ $2.75 = 32.73). At 20 trips a month, pay per ride: the train costs $90.00 against the $150.00 pass.
Then the bus wins by $60.00 a month. With time valued at $0, only the fares count: train $150.00, bus $90.00. This is the only branch on this page where the bus wins the whole comparison — and it is exactly the fare-only view most people start from.
Then the bus wins outright. At 60 minutes a train trip against 55 for the bus, the train total is $1,350.00 against the bus $1,190.00: the bus wins by $160.00. The break-even is a 52-minute train trip — at 52 minutes both totals are $1,190.00. Check your real door-to-door times before trusting either side.
22 train trips ($484.00) or 16 bus trips ($484.00). The train fits more trips for the same money because each train trip costs less all-in: $21.25 against $29.75. With a $1,000 budget it is 48 train trips ($990.00) or 33 bus trips ($997.50).
At these fares, yes — the bus is always cheaper on fares. The bus money is $90.00 against the train $150.00, and even a free bus fare would still leave the bus losing all-in by $250.00, because its $1,100.00 of time cost alone beats the train total of $850.00. The train wins on time, never on fares.