I would say @kuruman has almost surely identified what you are doing wrong.Mariesa Yeoman said:I guess I am just unsure of how to do the problem?
The ideal speed for a given radius and angle depends on various factors such as the weight of the object, the surface on which the object is moving, and the force applied. However, as a general rule, the ideal speed for a given radius and angle can be calculated using the formula: V = √(r x g x tanθ), where V is the ideal speed, r is the radius, g is the acceleration due to gravity, and θ is the angle.
The radius plays a significant role in determining the ideal speed for a given angle. The larger the radius, the higher the ideal speed required to maintain a stable motion. This is because a larger radius requires a greater centripetal force to keep the object moving in a circular path, which in turn requires a higher speed.
The angle of an object's trajectory also affects the ideal speed. The steeper the angle, the higher the ideal speed required to maintain the object's motion. This is because a steeper angle requires a greater force to overcome the pull of gravity and maintain the object's circular motion.
The weight of an object can affect the ideal speed for a given radius and angle. A heavier object will require a higher ideal speed to maintain its motion compared to a lighter object. This is because a heavier object will have a greater inertia, and therefore, a higher speed is needed to overcome this inertia and maintain a stable circular motion.
If the ideal speed is not maintained for a given radius and angle, the object may lose its circular motion and either slow down or veer off its path. This can result in the object falling or colliding with other objects, causing potential damage or injury. It is essential to carefully calculate and maintain the ideal speed for a given radius and angle to ensure safe and stable motion.