How do you convert $(6, 2 π)$ $(6, 2pi)$ into cartesian form?

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How do you convert $(6, 2 π)$ $(6, 2pi)$ into cartesian form?

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Answer 1 · 2016-11-12T06:05:32

Cartesian Coordinates are: $(6, 0)$ $(6 , 0)$

Explanation:

Converting the given polar coordinates $(r = 6, θ = 2 π)$ $(r=6,theta=2pi)$ to
$" "$
rectangular ones is determined by applying the following properties.

$x = r cos θ = 6 \times cos 2 π = 6 \times 1 = 6$ $x=r cos theta = 6xxcos2pi = 6xx1 =6$
$" "$
$y = r sin θ = 6 \times sin 2 π = 6 \times 0 = 0$ $y = rsin theta = 6xxsin2pi =6 xx 0 = 0$

The Cartesian Coordinates are $(6, 0)$ $(6 , 0)$

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How do you convert $(6, 2 π)$ $(6, 2pi)$ into cartesian form?

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Explanation:

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