a particle is projected obliquely into air with velocity of 20m/s at an angle of elevation of 45° neglecting air resistance the equation of motion is
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Heya user,
The Equation of the trajectory of a projectile is given by :--->
----> y = ( tan θ )x - [ g x² / { 2( u cos θ )² } ]
Substituting the values, cos 45 = 1/√2 and tan 45 = 1;
we get our equation --> y = x - gx²/400 => 400y = x - 9.8x²
Hence, after rearranging, our equation becomes -->
----------------> 49x² - 5x + 2000y = 0; <---- The desired result
The Equation of the trajectory of a projectile is given by :--->
----> y = ( tan θ )x - [ g x² / { 2( u cos θ )² } ]
Substituting the values, cos 45 = 1/√2 and tan 45 = 1;
we get our equation --> y = x - gx²/400 => 400y = x - 9.8x²
Hence, after rearranging, our equation becomes -->
----------------> 49x² - 5x + 2000y = 0; <---- The desired result
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