Exam 65: Polar Coordinates

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Convert the polar equation to rectangular form.​ r=81+sin⁡θr = \frac { 8 } { 1 + \sin \theta } ​

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A point in rectangular coordinates is given.Convert the point to polar coordinates,r > 0.​ (0,−6)( 0 , - 6 ) ​

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Convert the rectangular equation to polar form.Assume a > 0,r > 0.​ x2+y2−5ax=0x ^ { 2 } + y ^ { 2 } - 5 a x = 0 ​

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Convert the rectangular equation to polar form.Assume r > 1.​ 5x+7y−4=05 x + 7 y - 4 = 0 ​

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Convert the polar equation to rectangular form.​ r=−5cos⁡θr = - 5 \cos \theta ​

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A point in rectangular coordinates is given.Convert the point to polar coordinates,r > 0.​ (−13,−13)( - 13 , - 13 ) ​

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Find the rectangular coordinates of the point given in polar coordinates.Round your results to two decimal places.​ (2,2π15)\left( 2 , \frac { 2 \pi } { 15 } \right) ​

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A point in rectangular coordinates is given.Convert the point to polar coordinates,r > 0.​ (2,0)( 2,0 ) ​

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A point in rectangular coordinates is given.Convert the point to polar coordinates.Round your answers to two decimal places,r > 0.​ (11,13)( 11,13 ) ​

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Find the rectangular coordinates of the point given in polar coordinates.Round your results to two decimal places.​ (5.8,2.62)( 5.8,2.62 ) ​

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