A projectile is fired from the top of a cliff 100m high with a velocity of 450 m/s directed at 45 degrees to the horizontal. Based from this problem, find the range on a horizontal plane throu, the base of the cliff.

A projectile is fired with an initial speed v0= 23.6 m/s.  Use g = 9.8 m/s/s.   Determine the least launch angle that would achieve a range of 40.0 m.

A mortar rifle, with a maximum range of 40 m on flat ground, is placed on the edge of a 20 m high vertical cliff overlooking the horizontal plain. Specify the distance horizontal R of mortar gun as a function of a (mortar elevation angle above horizontal)!

Black vultures excel at gliding flight; they can move long distances through the air without flapping their wings while undergoing only a modest drop in height. A vulture in a typical glide in still air moves along a path tipped 3.5° below the horizontal. If the vulture moves a horizontal distance of 100m, how much height does it lose?

From the top of a castle wall, an archer fires an arrow with an initial speed of 35m/s aimed 30 degrees above the horizontal. The arrow lands in a flat field, 124 m from the base of the castle wall. Calculate the height of the wall.

How far will a projectile go if it is launched horizontally with a velocity of 40 m/s from a height of 70 m?

A projectile is launched with an initial velocity v at an angle of theta with respect to the x axis.  Calculate vox, voy, t, ymax, xmax if:   v0 theta 1.25E+02 6.00E+01

A girl throws a ball with a net velocity of 9m/s at 31⁰ from the horizontal from a height of 1.96 m. Calculate the range of the throw (in meters).

A ground-to-ground projectile is shot with an initial velocity of 18 m/sat angle 54 degrees, measured from the horizontal. Neglecting air-resistance, what is the range of the projectile (the maximum horizontal distance in meter)?

A projectile is shot from a cannon. The fixed parameters are the acceleration of gravity, g = 9.8 m/sec4, and the muzzle velocity, vo = 500 m/sec, at which the projectile leaves the cannon. The angle 0, in degrees, between the muzzle of the cannon and the ground can vary. The range of the projectile is = 25,510 sin 90 meters. 90 f(e) = sin (a) Find the range with 0 = 10". Round your answer to the nearest whole number. Range = i meters eTextbook and Media (b) Find a linear function of 0that approximates the range for angles near 10°. Specifically, fill in the missing numbers below for the local linearization of f at e = 10. Round your answers to the nearest whole number. f(e) i i - (0 – 10) meters eTextbook and Media (c) Find (1) the range and (ii) its approximation from part (b) for 11". Round your answers to the nearest whole number. (i) Range i meters. (ii) Approximate Range meters.