Final answer:
Both Carla's and Daniel's balls will hit the ground at the same time because gravity accelerates them downward at the same rate, and the horizontal velocity does not affect the falling time.
Step-by-step explanation:
Gravity acts equally on both balls, causing them to accelerate downward at the same rate (9.8 m/s2 on Earth). Therefore, both Carla's and Daniel's balls will hit the ground at the same time, assuming there is no air resistance or other forces acting on the balls other than gravity. This is because the vertical component of the balls' velocities is zero for both (since they are simply released, not thrown), and only the vertical component affects the falling time.
Gravity acts equally on both balls, causing them to accelerate downward at the same rate (9.8 m/s2 on Earth). Therefore, both Carla's and Daniel's balls will hit the ground at the same time, assuming there is no air resistance or other forces acting on the balls other than gravity. This is because the vertical component of the balls' velocities is zero for both (since they are simply released, not thrown), and only the vertical component affects the falling time.
Carla and Daniel both release their balls 1.5 m above the ground. According to the principles of physics, specifically the laws of motion and gravity, the horizontal velocity of Daniel's ball does not influence the time it takes to hit the ground. Gravity acts equally on both balls, causing them to accelerate downward at the same rate (9.8 m/s2 on Earth). Therefore, both Carla's and Daniel's balls will hit the ground at the same time, assuming there is no air resistance or other forces acting on the balls other than gravity. This is because the vertical component of the balls' velocities is zero for both (since they are simply released, not thrown), and only the vertical component affects the falling time.