Consider a car moving on a straight road with a speed of 100m/s . the distance at which car can be stopped is *[ μₖ = 0.5]
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μ=100m/s
μ=0.5
g=10/s
2
when car is stopped by friction retarding force is
ma=μR
ma=μmg
a=μg
Let car covers '5' distance with velocity μ and stop
V
2
−4
2
=2aS
4
2
=2aS(V=0)
S=
2a
4
2
=
2×μg
100
2
=
2×0.5×10
100
2
⇒S=1000m
Answered By
toppr
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Explanation :-From Newton's equation , we have
- v² = u² -2as
- Given ;- V = 0 (car is stopped )
- As friction proved the retardation
- a = μg , v = 100m/s
- ∴ 100² = 2μgs
- s = 100* 100 / 2 × 0.5× 10
- => s = 100* 100 / 5*2
= 1000 m Answer
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