By converting the equations to Cartesian coordinates, identify and describe the curves described by the following polar equations: (a) r = (b) r = 6 cos - 6 sin A = 2 csc 0, (-π/2 < 0 < π/2)

Q: Find the Cartesian equation of the polar equation p² = 2[1+ r(cos 0 – sin 0)] and identify its…

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Q: 3. Find a polar coordinates for the point that is described in Cartesian coordinates as (x,y) = (2,…

A: We can solve the given problem using the concept of polar coordinate of given problem.

Q: (4) a) Verify that the polar coordinates satisfy the equation r = 4 sin360. b) Sketch a graph of the…

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Q: Convert the rectangular equation to a polar equation that expresses r in terms of 0. (x-14) + y² =…

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Q: Perform the indicated operation and convert your final answer to polar form z = r(cos0 + isin®) 1.)®…

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Q: Find the area and circumference of the circle represented by the polar equation r = 6 cos 0 using…

A: The given problem is to find the area of circle and circumference of the circle for the given circle…

Q: A: Convert the following polar equations to equivalent Cartesian equations: 1) r= 1-sin(0) 2) r tan…

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Q: Replace the Cartesian equation with an equivalent polar equation. x² + y² = 100 Or-10 sin 0 Or- 10…

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Q: Convert the polar coordinates (-8, 2π/3) into rectangular coordinates. Convert the rectangular…

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Q: Sketch the polar curves r= 9 sin 0 and r 4-9 sin 0. Indicate the co- ordinates of all r and y…

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Q: Write in Polar form: r(cos 0 + i sin 0). (0 < 0 < 2n and round to 3 decimal places) - 4 – 16i r = ,0…

A: The given number -4-16i