I think the answer is C) i am sorry if i am wrong plz let me know if i am wrong thank u.
Answer:
60 m
Explanation:
The boat has two separate motions:
1- A motion due north, with constant speed of 10 m/s
1- A motion due east, due to the current, at speed of 2 m/s
We know that the river is 300 m wide, so we can consider first motion 1) to find how much does it take for the boat to cross the river:

Now we can find how far downstream the boat moved by calculating the distance that the boat covered moving east during this time interval:

Answer:
Time taken to reach its maximum height is 2.04 seconds.
Explanation:
It is given that, a tennis ball is shot vertically upward in an evacuated chamber inside a tower with an initial speed of 20.0 m/s at time t = 0 s.
At maximum height, its final velocity v = 0
Let t is the time taken by the tennis ball to reach its maximum height. We know that for a freely falling object, the value of acceleration is -g or -9.8 m/s².
Using first equation of motion as :



t = 2.04 seconds
Therefore, this is the required solution.
The possible cause of difference in impulse is the change in momentum of the objects in the two problems.
<h3>
What is impulse?</h3>
Impulse is effect produced by applied forces. Impulse is the product of force and time of action.
J = Ft
<h3>Change in momentum</h3>
Impulse is the change in momentum of an object.
J = ΔP
where;
ΔP is change in momentum
Thus, the possible cause of difference in impulse is the change in momentum of the objects in the two problems.
Learn more about impulse here: brainly.com/question/25700778
Explanation:
It is given that,
Mass of moon, 
Radius of circle, 
The time required for one revolution is 27.3 days, t = 27.3 days
1 day = 86400 seconds
27.3 days = 2358720 seconds
Let v is the speed of moon around the circular path. It is given by :


v = 1017.57 m/s
Let F is the centripetal force acting on the moon. It is given by :



So, the centripetal force that must act on the moon is
. The gravitational force that the earth exerts on the moon at that same distance is also equal to
. Hence, this is the required solution.