. A car is travelling at a speed of 72km/h, the brakes are applied so as to produce a uniform acceleration of 15m/s2. Find the distance it travels after applying brakes so that it completely
stops?
Answers
HEY MATE!!
Speed in km/hr=72
Speed in km/hr=72Speed in m/s=72×5/18
Speed in km/hr=72Speed in m/s=72×5/18 = 20m/s
Speed in km/hr=72Speed in m/s=72×5/18 = 20m/sv²-u²=2as
Speed in km/hr=72Speed in m/s=72×5/18 = 20m/sv²-u²=2as0²-(20)²=2×-1×s
Speed in km/hr=72Speed in m/s=72×5/18 = 20m/sv²-u²=2as0²-(20)²=2×-1×s-400=-2s
Speed in km/hr=72Speed in m/s=72×5/18 = 20m/sv²-u²=2as0²-(20)²=2×-1×s-400=-2ss=200m
Speed in km/hr=72Speed in m/s=72×5/18 = 20m/sv²-u²=2as0²-(20)²=2×-1×s-400=-2ss=200m∴The car will travel a distance of 200m before coming to rest.
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ANSWER:
IT TRAVELS 16.66 m AFTER APPLYING BRAKES TILL IT STOPS
GIVEN:
u = 72 kmph = 72 × 5/18 = 20m/s
v = 0
a = - 15 m/s²
TO FIND:
distance travelled by the car after applying brakes.
FORMULA:
v² - u² = 2as
EXPLANATION:
0² - 20² = 2 × -15 × S
-400 = -30 × S
S = 40/3
S = 16.66 m
IT TRAVELS 16.66 m AFTER APPLYING BRAKES TILL IT STOPS.
VERIFICATION:
STILL WE HAVE TWO MORE FORMULAS, THEY ARE
v = u + at
s = ut + 1/2 at²
LET US USE BOTH IF THESE TO VERIFY THE ANSWER WE GOT
0 = 20 - (-15) t
-20 = - 15t
t = 4/3 seconds
s = 20(4/3) + 1/2 × -15 + 16/9
s = 80/3 - (15 × 8/9)
s = 80/3 - (5×8/3)
s = 80/3 - 40/3
s = (80 - 40) / 3