To: longz who wrote (5344 ) 2/3/2025 12:52:30 PM From: longz 1 RecommendationRecommended By OldAIMGuy
Read Replies (1) | Respond to of 5707 Tom i asked for ChatGPT AI for one more calculation===>> GAS MILAGE VRS EV...SHOW A formula for payback in Miles AND ELECTRIC...compare a $30,000 gas car vs. a $65,000 EV. ChatGPT said: ChatGPT Here’s the formula and calculation for the payback period in miles and energy cost savings when comparing a $30,000 gas car vs. a $65,000 EV .1. Formula for Payback in Miles The break-even mileage is the point where the total cost savings from fuel/energy offset the extra upfront cost of the EV. Break-even Miles=EV Cost-Gas Car Cost(Gas PriceMPG-Electricity PriceMiles per kWh)\text{Break-even Miles} = \frac{\text{EV Cost} - \text{Gas Car Cost}}{\left( \frac{\text{Gas Price}}{\text{MPG}} - \frac{\text{Electricity Price}}{\text{Miles per kWh}} \right)}Break-even Miles=(MPGGas Price?-Miles per kWhElectricity Price?)EV Cost-Gas Car Cost?Where:EV Cost = $65,000Gas Car Cost = $30,000MPG = Fuel efficiency of the gas car (e.g., 30 MPG )Gas Price = Cost per gallon (e.g., $3.50/gallon )Miles per kWh = Efficiency of the EV (e.g., 4 miles per kWh )Electricity Price = Cost per kWh (e.g., $0.15/kWh )2. Example Calculation Step 1: Cost per mile Gas Car Cost per Mile $3.5030=0.1167 USD per mile\frac{\$3.50}{30} = 0.1167 \text{ USD per mile}30$3.50?=0.1167 USD per mileEV Cost per Mile $0.154=0.0375 USD per mile\frac{\$0.15}{4} = 0.0375 \text{ USD per mile}4$0.15?=0.0375 USD per mileSavings per mile 0.1167-0.0375=0.0792 USD per mile0.1167 - 0.0375 = 0.0792 \text{ USD per mile}0.1167-0.0375=0.0792 USD per mileStep 2: Break-even Mileage 65,000-30,0000.0792=35,0000.0792=442,929 miles\frac{65,000 - 30,000}{0.0792} = \frac{35,000}{0.0792} = 442,929 \text{ miles}0.079265,000-30,000?=0.079235,000?=442,929 miles3. Conclusion The EV would only break even after 442,929 miles, which is extremely high and not practical for most drivers. EVs still have lower maintenance costs and potential tax incentives, but fuel savings alone take too long to justify the extra $35,000 upfront. Gas car might be the better financial choice unless there are incentives, high gas prices, or very high mileage usage.