How do you convert $(5, 300^{o})$ $(5, 300^o)$ to rectangular form?

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How do you convert $(5, 300^{o})$ $(5, 300^o)$ to rectangular form?

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Answer 1 · 2016-03-18T11:25:26

In Rectangular form $(2.5, - 4.33)$ $(2.5,-4.33)$

Explanation:

The point lies on the 4th quadrant $(300^{0}$ $(300^0$ ) at a distance 5 units from origin. X co-ordinate is $5 \cdot cos 60 = 5 \cdot \frac{1}{2} = 2.5$ $5*cos60=5*1/2=2.5$ and Y co-ordinate is $- 5*sin60=5*sqrt3/2=-4.33 :. (2.5, -4.33)$ in rectangular form [Ans]

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How do you convert $(5, 300^{o})$ $(5, 300^o)$ to rectangular form?

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Science

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Humanities

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How do you convert (5, 300^o) (5,300o)(5, 300^o) to rectangular form?

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Explanation:

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Impact of this question

How do you convert $(5, 300^{o})$ $(5, 300^o)$ to rectangular form?