M141-Chapt5-1 - Section 5.1 Polar Coordinates 3π(a 2 4 2π(b 4 − 3(c 5 0 π(d −3 3 2π Consider the point with polar coordinates 4 3

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Unformatted text preview: Section 5.1 Polar Coordinates 3π (a) 2, ÷ 4 2π (b) 4, − ÷ 3 (c) ( 5, 0 ) π (d) −3, ÷ 3 2π Consider the point with polar coordinates 4, ÷. 3 Find three other polar coordinates that represent the same point. π 2, ÷ 4 π (a) 5, ÷ 4 5π (b) −2, ÷ 6 Find polar coordinates of a point whose rectangular coordinates are (– 6, 0). Find polar coordinates of a point whose rectangular coordinates are (– 3, 3). Find polar coordinates of a point whose rectangular coordinates are ( ) 3,1 Transform the equation y 2 = 4 x from rectangular coordinates to polar coordinates. ...
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This note was uploaded on 03/01/2012 for the course MATH 141 taught by Professor Nedjlaougouag during the Spring '12 term at City Colleges of Chicago.

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M141-Chapt5-1 - Section 5.1 Polar Coordinates 3π(a 2 4 2π(b 4 − 3(c 5 0 π(d −3 3 2π Consider the point with polar coordinates 4 3

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