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We have to find the slope of the tangent line to the curve r = 2sin 36 at the po

ID: 2852359 • Letter: W

Question

We have to find the slope of the tangent line to the curve r = 2sin 36 at the points on the tips of the leaves And we have to find the points where the curve intersects the origin We know that the slope of the curve at the given point is Provide a set of steps on how to find tips of leaves, WITHOUT having to graph. The more dumbed down and thorough the better. Thank you. Hence slopes of the tangents at the given points are If the curve passing through the origin then r = 0 at that point Hence the curve intersects the origin at We know that if f (theta_0) = 0 then the equation of the tangent line is 9 = 90 Hence the equations of the tangent lines are Why was this used when it was said it had to be between [0, 2pi]? How would I know to when to use it? Please give a dumbed down/thorough explanation. Thank you.

Explanation / Answer

(2,pi/6),(-2,pi/6),(2,5pi/6)

this is the answer.

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