Answer:

Explanation:
Given that:
- mass of 1 skier,

- inclination of hill,

- length of inclined slope,

- time taken to reach the top of hill,

- coefficient of friction,

<em>Now, force normal to the inclined plane:</em>



<em>Frictional force:</em>



<em>The component of weight along the inclined plane:</em>



<em>Now the total force required along the inclination to move at the top of hill:</em>



<em>Hence the work done:</em>



<em>Now power:</em>



<u>So, power required for 30 such bodies:</u>




Answer:
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Answer:
0.739
Explanation:
If we treat the four tire as single body then
W ( weight of the tyre ) = mass × acceleration due to gravity (g)
the body has a tangential acceleration = dv/dt = 5.22 m/s², also the body has centripetal acceleration to the center = v² / r
where v is speed 25.6 m/s and r is the radius of the circle
centripetal acceleration = (25.6 m/s)² / 130 = 5.041 m/s²
net acceleration of the body = √ (tangential acceleration² + centripetal acceleration²) = √ (5.22² + 5.041²) = 7.2567 m/s²
coefficient of static friction between the tires and the road = frictional force / force of normal
frictional force = m × net acceleration / m×g
where force of normal = weight of the body in opposite direction
coefficient of static friction = (7.2567 × m) / (9.81 × m)
coefficient of static friction = 0.739