Find the average frictional force needed to stop a car weighing 500 kg in a distance of 25 m if the initial speed is 72 km/h.
Concept of Physics - 1 , HC VERMA , Chapter " Work and Energy"
Answers
Answered by
99
Here Given :-
mass , m= 500 kg
Initial speed u = 75 km/h
=72000m / 3600 s
u = 20 m/s.
distance,s = 25 m
final speed v = 0
We know the formula
v² - u² =2as
on putting the value
0² - 20² = 2 × a × 25
a= 8 m/s²
but the acceleration is in the opposite direction then
a = -8 m/s²
So Now the frictional force F = m × a
F = 500 × 8
F = 4000 N.
Hence the frictional force is 4000 N.
Hope it Helps.
mass , m= 500 kg
Initial speed u = 75 km/h
=72000m / 3600 s
u = 20 m/s.
distance,s = 25 m
final speed v = 0
We know the formula
v² - u² =2as
on putting the value
0² - 20² = 2 × a × 25
a= 8 m/s²
but the acceleration is in the opposite direction then
a = -8 m/s²
So Now the frictional force F = m × a
F = 500 × 8
F = 4000 N.
Hence the frictional force is 4000 N.
Hope it Helps.
Answered by
48
Hi.
Given.
Mass(m) = 500 kg.
Speed = 72 km/hr.
= 72 × 5/18 [Changing into m/s]
= 20 m/s.
Distance covered by it = 25 m.
∵ v² - u² = 2aS
⇒ 0 - (20)² = 2(a)(25)
⇒ -400 = 50a
⇒ a = - 8 m/s².
Now, Frictional Force = m × a
= 500 × -8
= - 4000 N.
Here, negative sign shows the force is acting in the opposite direction of the displacement.
∴ Frictional force is 4000 N.
Hope it helps.
Given.
Mass(m) = 500 kg.
Speed = 72 km/hr.
= 72 × 5/18 [Changing into m/s]
= 20 m/s.
Distance covered by it = 25 m.
∵ v² - u² = 2aS
⇒ 0 - (20)² = 2(a)(25)
⇒ -400 = 50a
⇒ a = - 8 m/s².
Now, Frictional Force = m × a
= 500 × -8
= - 4000 N.
Here, negative sign shows the force is acting in the opposite direction of the displacement.
∴ Frictional force is 4000 N.
Hope it helps.
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