Figure shows four paths for a kicked football. Ignoring the effects of air on the flight, rank the paths according to initial horizontal velocity component, highest first
Figure shows four paths for a kicked football. Ignoring the effects of air on the flight, rank the paths according to initial horizontal velocity component, highest first
$1, 2, 3, 4$
$2, 3, 4, 1$
$3, 4, 1, 2$
$4, 3, 2, 1$
Figure shows four paths for a kicked football. Ignoring the effects of air on the flight, rank the paths according to initial horizontal velocity component, highest first
$R = \frac{{{u^2}\sin 2\theta }}{g} = \frac{{2{u_x}{v_y}}}{g}$
Range $\propto$ horizontal initial velocity $(ux)$
In path $4$ range is maximum so football possess maximum horizontal velocity in this path.
Other Language