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It is also very important to understand the new concepts and to be able to make relationships with old content.
doing little refreshers with exercises or flashcards can result very useful.

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It is critical to understand the basic sine, cosine, tangent, secant, cosecant and cotangent functions.

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Use the knowledge you acquired when transforming between polar and rectangular equations to identify and graph them.

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Use the relationships to convert equations from Polar for Rectangular equations and vice versa.

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Identify and Graph Polar Equations By Converting to Rectangular Equations

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Identify and Graph Polar Equations By Converting to Rectangular Equations

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Transforming Equations Between Polar and Rectangular Forms

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Transforming Equations Between Polar and Rectangular Forms

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The θ is measured first and the r secondly

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The θ is measured first and the r secondly

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use known relationships of sine cosine and tangent.
Be aware that one set of rectangular coordinates ends up being more than one polar point.

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use the relationship between (x,y) and (r,θ)

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To convert from Rectangular Coordinates to Polar Coordinates

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To convert from Rectangular Coordinates to Polar Coordinates

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To convert form Polar Coordinates to Rectangular coordinates

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To convert form Polar Coordinates to Rectangular coordinates

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Rectangular Coordinates

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Polar coordinates

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Convert from Polar Coordinates to Rectangular Coordinates and Vice-versa

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Convert from Polar Coordinates to Rectangular Coordinates and Vice-versa

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Order of measures:

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where θ is the angle given with degrees or radians.

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Where r is the radius length from the pole.

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Y-axis: is given in radians or angles; it has the same measurements as the unit circle.

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X-axis: is the polar axis. Its origin is the pole or center.

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they are plotted on a polar grid

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Points labeled like (r,θ)