calculushelp
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Homework Statement
Find the equations of the tangent lines at the point where the curves crosses itself.
x=2-piCos(t), y=2t-piSin(t)
The problem involves finding the equations of tangent lines at the point where the given parametric curves intersect themselves, represented by the equations x=2-πCos(t) and y=2t-πSin(t).
The discussion is ongoing, with participants exploring the equations that define the intersection points. Some guidance has been provided regarding the relationships between the parameters t and s, but there is still uncertainty and requests for clarification on the steps involved.
There is mention of potential typos in the equations being discussed, which may affect the interpretation of the problem. Participants are also considering the implications of the problem being part of a precalculus context.
Sorry that was a typo. It should be 2- \pi cos(t)= 2- \pi cos(s) which says that the x values for s and t are the same. Remember that x= 2- \pi cos(t).calculushelp said:2- \pi cos(t)= 2- \pi sin(s) and is this right? or a typo because I thought its was suppose to be 2- \pi sin(t)= 2- \pi sin(s)