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Let r = 1 + cos theta . Find the horizontal and vertical tangent lines to the polar curve. ( Enter your answers as

Let r=1+cos\theta . Find the horizontal and vertical tangent lines to the polar curve. (Enter your answers as a comma-separated list.) horizontal tangent(s),y= vertical tangent(s),x= Express (dy)/(dx) as a function of \theta using the chain rule and the fact that r is given as a function of \theta . What is the value of (dy)/(dx) for a horizontal tangent? What does this imply about (dy)/(d\theta )? What happens to (dy)/(dx) at vertical tangents? What does this imply about (dx)/(d\theta )? For a value of \theta that yields an indeterminate form for (dy)/(dx), how can L'Hospital's Rule be used to evaluate the limit?
Let r = 1 + cos \ theta . Find the horizontal and

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