Respuesta :
The distance traveled while accelerating from rest is
D = 1/2 a t² .
For this problem, we shall totally ignore air resistance.
We do so completely without any reservation or guilt,
because we know that there is no air on the moon.
D = (1/2) · (1.6 m/s²) · (9 sec)²
= (0.8 m/s²) · (81 s²)
= (0.8 · 81) m
= 64.8 meters .
(That's about 213 feet ! The astronaut must have dropped the feather
from his spacecraft while he was aloft ... either just before touchdown
or just after liftoff.)
D = 1/2 a t² .
For this problem, we shall totally ignore air resistance.
We do so completely without any reservation or guilt,
because we know that there is no air on the moon.
D = (1/2) · (1.6 m/s²) · (9 sec)²
= (0.8 m/s²) · (81 s²)
= (0.8 · 81) m
= 64.8 meters .
(That's about 213 feet ! The astronaut must have dropped the feather
from his spacecraft while he was aloft ... either just before touchdown
or just after liftoff.)
Using equation of motion:
H = ut + (1/2)gt²,
Where u = initial velocity = 0, g = 1.6 m/s² (positive for falling downward),
t = time = 9 s
H = ut + (1/2)gt²
H = 0*9 + (1/2)*1.6*9² = 64.8
So it would have fallen through 64.8 m.
H = ut + (1/2)gt²,
Where u = initial velocity = 0, g = 1.6 m/s² (positive for falling downward),
t = time = 9 s
H = ut + (1/2)gt²
H = 0*9 + (1/2)*1.6*9² = 64.8
So it would have fallen through 64.8 m.