Most distant

A particle is projected from the height of 200 meters (with an angle) launch speed is the same for all angles, 50 m/s if "g" is 10 m/s^2, then calculate the angle for which the horizontal displacement is maximum for the particle (round it to the nearest integer).(If your answer is x degrees then write the answer as x)


The answer is 32.

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1 solution

Krishna Sharma
Apr 3, 2015

Ok, This is going to be short

s i n θ m a x = 1 2 + 2 g h v 2 \displaystyle sin\theta_{max} = \dfrac{1}{\sqrt{2 + \frac{2gh}{v^2}}}

Substitute the values to get θ m a x 31. 8 \theta_{max} \approx 31.8^{\circ}


I'll write full solution later because tomorrow in my mains paper :)

Thanx for posting the solution !!!!

Parth Bhardwaj - 6 years, 2 months ago

Please tell how did you get this ?

Rajdeep Dhingra - 6 years, 2 months ago

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