an aeroplane on a Runway start from rest and pics of a velocity of 180 km per hour and it takes off in doing so it covers a Runway of 1.5 km calculate the information acting on the aeroplane and the time in which it takes off
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Hii..
Here is your answer..
Solution:-
Initial velocity=0
Final velocity=180km
Distance=1.5km
We'll first find the Acceleration by using equation:-


Now,
We'll find the Time by using equation:-


Hope it helps uh...✌️✌️✌️
Here is your answer..
Solution:-
Initial velocity=0
Final velocity=180km
Distance=1.5km
We'll first find the Acceleration by using equation:-
Now,
We'll find the Time by using equation:-
Hope it helps uh...✌️✌️✌️
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