How did you get that answer. Please show.freepancakes said:is the answer 15.625 Kg?
To find the maximum mass for circular motion, you need to use the equation M = T*v^2/R, where M is the maximum mass, T is the tension in the string, v is the velocity of the object, and R is the radius of the circular path. This equation takes into account the centripetal force required for circular motion.
The relationship between tension and maximum mass in circular motion is inverse. This means that as the tension in the string increases, the maximum mass that can be moved in a circular motion decreases. This is because a higher tension in the string requires a greater centripetal force, which is limited by the strength of the string.
No, the maximum mass for circular motion cannot be greater than the tension in the string. This is because the centripetal force required for circular motion cannot exceed the tension in the string. If the maximum mass is greater than the tension, the object would not be able to move in a circular path.
The radius of the circular path has a direct relationship with the maximum mass for circular motion. As the radius increases, the maximum mass that can be moved in a circular motion also increases. This is because a larger radius requires less centripetal force, allowing for a greater maximum mass.
Yes, the maximum mass for circular motion is affected by the speed of the object. As the speed increases, the maximum mass that can be moved in a circular motion decreases. This is because a higher speed requires a greater centripetal force, limiting the maximum mass that can be sustained by the tension in the string.