Show that for a projectile d^2(v^2)/dt^2=2g^2
do you know general equation of a projectile?
I'll derive it if you want :(
Ok, you need to derive it. Derive v^2
@Callisto Range*g * sin 2 θ = V^2
range = ?
okay what do you want now :/
If i knew everything i wouldn't have posted the ques.
You can derive the range too... But... My approach was to find \(v_x\) and \(v_y\) So, \(v^2 = v_x +v_y\)
\(v_x\) and \(v_y\) will be in terms of u, g and t I think you can take u and g as constants.
u = initial velocity
V2 =V; +V;. For a projectile Vx is constant, so we need only evaluate ~(V;)/dt2. The first derivative is 2vy dvy / dt = -2vyg. The derivative of this ( the second derivative) is -2g dvy / dt = 2g2.
V^2=Vx^2+Vy^2
You should explain why dvy / dt = g then.
Okay so, |dw:1368616939943:dw|
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