\"\"

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Sketch a rectangular coordinate system on top of the polar grid so that the origins coincide

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and the \"\"-axis aligns with the polar axis.

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(1).Graph the rectungular grid.

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(2).Plot the points \"\".

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Graph :

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\"\"

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Now plot the point \"\" and connect this point perpendicularly to the \"\"-axis and to the origin to form a right triangle.

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\"\"

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\"\"

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From the graph ,we can see that the point \"\" lies on the terminal side of  \"\" angle with the polar axis as its initial side.

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To find the value of \"\", use the tangent ratio.

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\"\"

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\"\"

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\"\"

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Therefore, point \"\" lies on the terminal side of about a \"\" angle with the polar axis as

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its initial side.

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The lengths of the legs of the right triangle shown are \"\" and \"\", so the hypotenuse \"\" of this

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right triangle is \"\".

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\"\"

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Therefore, a set of polar coordinates for this point are approximately \"\".

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\"\"

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The ordered pair of polar coordinates are \"\".