That's like saying a cheetah can't run 50mph because a person can't demonstrate running at at 50mph.
Either way here's the answer to the question if it was phrased less stupidly: (from rationalwiki)
How can water stick to a spinning ball?[edit]
This is a surprisingly common question, and reveals how unwilling flatties are of doing a single mathematical calculation. On a rotating sphere, all points in a longitude have the same angular velocity, but as the latitude tends to 0, the tangential velocity increases to its maximum, and so does the centrifugal force. A point on the equator travels 40,075 km (Earth's circumference) in 86,164 s (a sidereal day), yielding a linear speed of 0.465 km/s, or 1,674 km per hour! Everything should fly into space, right? No.
Centrifugal acceleration can be derived to be
View attachment 3093696
r being the radius and ω being angular velocity. With an equatorial radius of 6.3781×106 m and rotational period of 86164 seconds (ω = 7.292×10-5 s-1), an object at the equator must be accelerated 0.0339 ms-2 downwards to stay on Earth. Although gravity varies from place to place, this is far exceeded by the approximate 9.8 ms-2 provided by gravity.
For anything to fly upwards, either gravity would need to be
View attachment 3093698 of what it is currently, or a (sidereal) day would have to be shorter than 5066 seconds (1 hour, 24 minutes and 26 seconds) long.