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Draw a graph of the rose curve.

r = 2 sin 3θ, 0 ≤ θ ≤ 2π

User Jamsesso
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In this equation, polar coordinates are used in terms of r and θ. The same procedure is done as if these are rectangular coordinates (x and y). The r is analogous to y and θ is analogous to x. Therefore, to graph the equation, you must assign values of θ within the range 0 to 2π. Then, you will obtain corresponding values of r. Plot the values of θ against their r values. The plot is shown in the figure. It is a sinusoidal function which has a distinct characteristic of having a wave-like pattern.
Draw a graph of the rose curve. r = 2 sin 3θ, 0 ≤ θ ≤ 2π-example-1
User Kareme
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