Answer:
the answer is c i think...
Johannes Kepler contributed to the study of planets : He provided mathematical support for the heliocentric model.
<h3>What is Kepler's first law of planetary motion?</h3>
Kepler's first law of planetary motion states that the planets revolve around the Sun in orbits elliptical in shape with the Sun at its one of the focus.
As the planets rotate around the Sun, the relative distance between the Sun and planets increases and decreases.
The heliocentric model in which the Earth and planets revolve around the Sun at the center of the universe. Johannes gave the mathematical calculations of this model.
Thus, last option is correct.
Learn more about Kepler's first law of planetary motion.
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The average acceleration is -5.21 m/s² and the stopping time is 5.2 sec.
Given,
Final velocity, v = 0
Initial velocity, u = 61 mph
mph to km/h
u = 97.6 km/h
Or, u = 27.11 m/s
Displacement, s = 231 feet
Or, s = 70.4 meter
By using the third equation of motion, we get
v² - u² = 2as
0 - (27.1)² = 2 × a × 70.4
Or, acceleration(a) = -5.21 m/s²
Now, by the first equation of motion,
v = u + at
Or, - u = at
-27.11 = -5.21 × t
Or, t = 27.11/5.21
t = 5.2 sec
The stopping time (t) is 5.2 sec
Hence, the average acceleration is -5.21 m/s², and the time is 5.2 sec.
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22:54 is the answer you are looking for
We'll assume that the whole scene takes place on Earth.
So the acceleration of gravity is 9.8 m/s² downward.
a). Gravity makes anything fall 9.8 m/s faster every second.
That's the same thing as rising 9.8 m/s slower every second.
If it takes 2.9 seconds to reach its maximum height, then
it must have started out rising at (9.8 x 2.9) = 28.4 m/s.
b). The ball left the bat at 28.4 m/s.
After 2.9 seconds, its speed was zero. (That's why it started falling.)
It's average speed during the climb was
1/2 (28.4 + 0) = 14.2 m/s .
It rose straight up at an average speed of 14.2 m/s for 2.9 seconds,
so it reached a maximum height of
(14.2 x 2.9) = 41.2 meters .
