You are here:

- Home
- Science
- Mathematics
- Advanced Math
- Train Derailment Example.

Advertisement

Dear Prof Randy

http://en.wikipedia.org/wiki/Newton's_laws_of_motion

http://teachertech.rice.edu/Participants/louviere/Newton/

http://en.wikipedia.org/wiki/Momentum

http://www.stmary.ws/highschool/physics/home/notes/dynamics/momentum/LAWCONSERVA

Example : Rocket launching is example of Sir Issac Newton's

Third Law of Motion.

Examples :

1. Train running at 300 km/hr speed may get derailed by applying Sudden Brakes manually by motorman or automated.

2. Automobile viz Car, Truck etc is moving at 150 km/hr speed. Human Beings sitting in the automobile experience a forward push when sudden brakes are applied by the driver.

i.e. Body having mass moving at maximum speed is suddenly brought

to rest by applying resist force (apply brakes).

The above two examples best illustrates which Sir Issac Newton's three Laws of motion, Law of conservation of momentum etc ?.

Awaiting your reply,

Thanks & Regards,

Prashant S Akerkar

1. The deceleration of a train due to the application of the brakes is an example of Newton's 2nd law, which says that a body accelerates when a force is applied (F = ma). I'm not sure how/why this translates into a derailment.

2. The forward "push" experienced by rider is really the fact that person's inertia tends to keep their speed constant while the car is slowing down. This is Newton's 1st law.

- Add to this Answer
- Ask a Question

Rating(1-10) | Knowledgeability = 10 | Clarity of Response = 10 | Politeness = 10 |

Comment | Dear Prof Randy Thank you. Thanks & Regards, Prashant S Akerkar |

Advanced Math

Answers by Expert:

college mathematics, applied math, advanced calculus, complex analysis, linear and abstract algebra, probability theory, signal processing, undergraduate physics, physical oceanography

26 years as a professional scientist conducting academic quality research on mostly classified projects involving math/physics modeling and simulation, data analysis and signal processing, instrument development; often ocean related **Publications**

J. Physical Oceanography, 1984 "A Numerical Model for Low-Frequency Equatorial Dynamics", with M. Cane**Education/Credentials**

M.S. MIT Physical Oceanography, B.S. UC Berkeley Applied Math**Past/Present Clients**

Also an Expert in Oceanography