Time and Distance problems
- Average Speed=Total distance/Total time
- When they are more than one average speed then in order to find the average speeds of all here are some conditions
- When time is constant Average speed is Average of all speeds.
- When distance is constant then average speed is Harmonic mean of all average speeds.
For e.g: Two speeds s1,s2
Average speed=2/((1/s1)+(1/s2))
Train Problems:
A train of length ‘l’ speed ‘s’ crossing a pole(man) of negligible length then time taken by train to train is
T=l/s
2 A train of length ‘l’ and speed ‘s’ crossing a
platform of length ‘lp’, then time taken by train to cross platform
is
T=(l+lp)/s
T=(l+lp)/s
Relative speed Problems:
In
solving Relative speed problems there arises two cases
Case 1: When two objects of speeds s1,
s2 are moving in the same direction then relative speed is difference of their
speeds (i.e., s1~s2)
Case 2: When two objects of speeds s1,
s2 are moving in the opposite direction then relative speed is sum of their
speeds (i.e., s1+s2)
To remember more things constant repetition is a way. The mind only remembers a quarter of what you hear.
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