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If the cartesian coordinates of a point are given by (2, y) and its polar coordinates are (r, 30°), determine y and r. 4. Two points in a plane have polar coordinates (2.50 m, 30.0°) and (3.80 m, 120.0°). Determine (a) the cartesian coordinates of these points and (b) the distance between them.
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You know that the rectangular coordinates for polar coordinates \((r,\theta)\) are given by \((r\cos\theta, r\sin\theta)\).
Use that fact, maybe?
x=rcos(theta) , y=rsin(theta)
\[r\cos30^{\circ} = 2\]What is \(\cos(30^{\circ})\)?
root 3 by 2
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Correct.\[r \times \dfrac{\sqrt{3}}{2} = 2\]Find \(r\).
4 by root 3
Nice! Can you find \(y\) now? It's \(r\sin(30^{\circ}) = \dfrac{4}{\sqrt3} \times 0.5\)
Thankyou Sir
Koi nahi re! X-D
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