A car is travelling with a velocity of 20m/s suddenly car driver sees a child at a dustance of 50m from his ca whay will be the minimum deaccelaration
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
But we had to find deceleration so =>
a = - 4
- a = 4m/s^2
Hope it helps!!
☆ Regards @e ☆
Your answer :-
But we had to find deceleration so =>
a = - 4
- a = 4m/s^2
Hope it helps!!
☆ Regards @e ☆
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