Here's a question that I've often wondered at, which I'm hoping some of the smarter among you can answer.
Imagine two scenarios, both of which start with exactly the same car, on exactly the same 1 mile long road section and the same conditions. No traffic. In each case, the car begins the test at 30mph. At the end of the road section, the cars both continue at the speed that they've accelerated to.
Scenario 1. Driver floors it, accelerates as fast as possible to 60mph, then drives at that speed exactly using cruise control
Scenario 2. Driver very gradually accelerates, such that at the end of the one mile stretch, he's now driving at 60mph.
Caveats:
- Clearly the driver will cover the 1 mile distance in scenario 1 faster. But that's not what this query is about
- Assume that we should ignore the additional drag factor for the fact that the car in scenario one will have a higher average speed. So please ignore the fuel implications for that
Taking all of the above into account, will scenario 1 use more, less, or the same level of fuel?
From a theory, the required energy to change to the velocity of the same mass should be the same, regardless of the time taken. So again, ignoring drag, is the fuel used the same?
Imagine two scenarios, both of which start with exactly the same car, on exactly the same 1 mile long road section and the same conditions. No traffic. In each case, the car begins the test at 30mph. At the end of the road section, the cars both continue at the speed that they've accelerated to.
Scenario 1. Driver floors it, accelerates as fast as possible to 60mph, then drives at that speed exactly using cruise control
Scenario 2. Driver very gradually accelerates, such that at the end of the one mile stretch, he's now driving at 60mph.
Caveats:
- Clearly the driver will cover the 1 mile distance in scenario 1 faster. But that's not what this query is about
- Assume that we should ignore the additional drag factor for the fact that the car in scenario one will have a higher average speed. So please ignore the fuel implications for that
Taking all of the above into account, will scenario 1 use more, less, or the same level of fuel?
From a theory, the required energy to change to the velocity of the same mass should be the same, regardless of the time taken. So again, ignoring drag, is the fuel used the same?