A ball dropped from a window strikes the ground 2.00 seconds later. How high is the window above the ground? (Use this equation, D = (1)/(2) gt')

what is the maximum height of a bullet shot from a gun at 150 m/s at a 5.0 degree angle?

A ball takes t seconds to fall from a height h, and 2t seconds to fall from height h, then find the ratio of h, and h, .

The horizontal distance d, in meters, travelled by a ball that is kicked at an angle, 0, with the ground is modelled by the formula d = 2(v.) cos? 0–1 initial velocity of the ball, in meters per second, and g is the force of gravity (9.8m/s2). Which expression is identical to the given formula? , where v, is the 1,2 cos e =PO ," cos 20 = P O no correct answer U, sin 20 d v, tan 20

A boy tossed the basketball at an angle of 38-degrees from the horizontal. The basketball is 1.6 m above the ground at the time of release and the basketball hoop is 6.4 m away and 3.6 m high. Neglecting the size of the ball in the calculation, determine the speed which the ball pass through the hoop. Answer in two decimal places. Numerical values only. Don't indicate units here, just on the submitted solution.

How tall is the building if a ball is thrown horizontally with a velocity of 22.2 m/s from the roof of the building and lands 36 m from the base of the building?

A projectile is launched with an initial speed of 785 m/s  additionally V(iy) =736 m/s and V(ix) =-273 impact occurs at the same altitude it was launched at determine the following values take up to be positive

Based on a grade 11 physics student, answer the following question: A poké-ball rolls off Ash’s table with a velocity of 1.93 m/s [horizontally].  The tabletop is 76.5 cm above the floor.  If air resistance is negligible, determine  how long the poké-ball is airborne the horizontal range (distance) the velocity at impact

1. A projectile is fired from the edge of a building 11.0 m tall. The projectile just clears a 20.0 m high wall some distance away with a velocity given by 0 = (13.07 – 7.507) m/s. (a) Find the angle above the horizontal at which the projective is fired. (b) Determine the horizontal distance between the building and the wall. (c) How much time elapses between the instant the projectile is fired and the time it hits the ground beyond the wall.

A projectile is fired with an initial speed of 240 m/s and angle of elevation 60°. The projectile is fired from a position 100 m above the ground. (Use g = 9.8 m/s². Round your answers to the nearest whole number.) (a) Find the range (in m) of the projectile. m (b) Find the maximum height (in m) reached. m (c) Find the speed (in m/s) at impact. m/s