The discussion revolves around the differences between vertical and horizontal circles, particularly in the context of physics and mechanics. Participants are exploring how these distinctions may affect problem-solving approaches related to circular motion.
There is an ongoing exploration of the topic, with some participants providing insights into the equations for each type of circle. Questions remain about the implications of these differences, especially regarding motion in gravitational fields, indicating a productive direction in the discussion.
Some participants note that the original question lacks specificity, suggesting that further details may be necessary to fully address the differences in context. There is also mention of tackling specific questions related to motion in vertical circles, indicating a potential area of focus for future discussion.
berkeman said:There must be more to this question. A circle is a circle. Can you please be more specific in your question?
Welcome to the PF, BTW.
CompuChip said:The direction of your axes?
berkeman said:Yeah, that's all I can think of without more information. The equations for the two different circles will be different, if they are in the same coordinate system.
x^2 + y^2 = R^2 for horizontal, centered on the origin and parallel to the x/y plane.
y^2 + z^2 = R^2 for vertical, centered on the origin and parallel to the y/z plane.
shaheen said:thanks for that, that makes sense
just off to tackle a question dealing with this: regarding motion in a vertical circle
looks easy enough