By I Niven

ISBN-10: 0883856158

ISBN-13: 9780883856154

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All other measurements of a vehicle are specified exactly to the millimeter. But it’s not possible to be more precise about the diameter of a turning circle. OK, we’ll 46 5 The Parallel Parking Problem Fig. 2 Assumed turning circle of a car. just have to accept that. For our mathematical model, though, we’ll assume a perfect circle and a diameter that can be stated precisely. 1 If you attach a rod that drags on the ground to the right front corner of a vehicle and then drive the vehicle the smallest possible left-hand circle with the steering wheel turned as far as possible to one side, this rod will mark a circle on the ground, which is the turning circle of that vehicle.

Just have to accept that. For our mathematical model, though, we’ll assume a perfect circle and a diameter that can be stated precisely. 1 If you attach a rod that drags on the ground to the right front corner of a vehicle and then drive the vehicle the smallest possible left-hand circle with the steering wheel turned as far as possible to one side, this rod will mark a circle on the ground, which is the turning circle of that vehicle. Its diameter D is entered into the documentation of the car.

The author was happy because so many people became interested in mathematics and asked him many questions. Maybe, dear reader, you’ll acknowledge that mathematics is not just a means to calculate, but also offers solutions to many everyday problems which surprise even the experts sometimes. 12) for the skidding problem studied in Chapter 8. N. 2 The Problem We’ve all been tortured with parallel parking when learning to drive. This might help here, because that’s what this chapter is all about. How did it go again?

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Mathematics of Choice: Or, How to Count Without Counting by I Niven


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