State the smallest $ \theta $-interval $ (0 \leq \theta \leq k) $ that gives a complete graph of the polar equation $ r=2 \sin 3 \theta $. Sketch the graph and label the graph to show which petals are generated by positive values of $ r $ and which by negative values of $ r $.

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The Answer of State the smallest $ \theta $-interval $ (0 \leq \theta \leq k) $ that gives a complete graph of the polar equation $ r=2 \sin 3 \theta $. Sketch the graph and label the graph to show which petals are generated by positive values of $ r $ and which by negative values of $ r $.

State the Smallest θ \theta θ -Interval (0≤θ≤k) (0 \leq \theta \leq k) (0≤θ≤k)

State the Smallest $\theta$ -Interval $(0 \leq \theta \leq k)$