Respuesta :
Answer:
F = M v^2 / R = M w^2 R where w represents the angular frequency
Only 1 / R causes a reduction in centripetal force when increased
(B) is the answer
Option B. The radius of curvature causes a reduction in centripetal force with an increase in the magnitude.
Centripetal force is a force that acts on the object that moves in a circular motion and is directed towards the center of the circular moving path. The mathematical representation of centripetal force is -
- [tex]F_{c} = \frac{mv^{2} }{r}[/tex],
Where Fc = the centripetal force,
m = mass of the object,
v = velocity
and r = radius.
From the given explanation above, The centripetal force and radius of curvature are inversely proportional to each other,
that is, Fc = 1/r.
Therefore, an increase in the radius of curvature leads to a reduction in the centripetal force.
Learn more about centripetal force:
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