Answer:
Part a)

Part b)

Explanation:
As we know that it makes half revolution in given time interval
so we have



now the angular speed is given as



now linear speed is given as


now we have



Now centripetal acceleration is given as



Part b)
Average acceleration of the cat is given as




The SI unit of power is the watt<span>, which is equal to one </span>joule/<span>per second.
So I would say Watt is the answer. Hope it helped. :)
</span>
Answer:
264.7 m
Explanation:
The net force felt by the car travelling along the slope is equal to the component of the weight parallel to the slope, so:

where
m is the mass of the car
g = 9.8 m/s^2 is the acceleration of gravity

and the negative sign is due to the fact the force is opposite direction to the motion of the car
The acceleration of the car is therefore:

Now we can find how far the car went up the hill by using the equation:

where
v = 0 is the final velocity of the car
u = 30 m/s is the initial velocity
g = -1.7 m/s^2 is the acceleration
d is the distance covered
Solving for d,

<u>The question doesn't have any particular requirement, but we'll compute the displacement of the plane from its initial and final landing point in the pasture
</u>
Answer:


Explanation:
<u>Displacement
</u>
The vector displacement
is a measure of the change of position of a moving object. The displacement doesn't depend on the path followed, only on the final and initial positions. Its scalar counterpart, the distance, does measure the total space traveled and considers all the changes in the direction taken by the object. To find the displacement, we must add all the particular displacements by using vectors.
The plane first flies 160 km at 66° east of north. To find the vector expression of this displacement, we must know the angle with respect to the East direction or North of East. Knowing the angle East of North is 66°, the required angle is 90°-66°=34°
The first vector is expressed as


The second displacement is 260 km at 49° South of East. This angle is below the horizontal respect to the reference, thus we use -49°.
The second vector is expressed as:


The total displacement is computed as the vectorial sum of both vectors


The magnitude of the total displacement is


And the direction is
