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How do you calculate true position of polar coordinates? - Answers
To calculate the true position of polar coordinates, you convert the polar coordinates (r, θ) into Cartesian coordinates (x, y) using the formulas: ( x = r \cdot \cos(θ) ) and ( y = r \cdot \sin(θ) ). Here, ( r ) represents the radial distance from the origin, and ( θ ) is the angle measured from the positive x-axis in radians. This conversion provides the exact position in a Cartesian coordinate system.
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How do you calculate true position of polar coordinates? - Answers
To calculate the true position of polar coordinates, you convert the polar coordinates (r, θ) into Cartesian coordinates (x, y) using the formulas: ( x = r \cdot \cos(θ) ) and ( y = r \cdot \sin(θ) ). Here, ( r ) represents the radial distance from the origin, and ( θ ) is the angle measured from the positive x-axis in radians. This conversion provides the exact position in a Cartesian coordinate system.
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How do you calculate true position of polar coordinates? - Answers
To calculate the true position of polar coordinates, you convert the polar coordinates (r, θ) into Cartesian coordinates (x, y) using the formulas: ( x = r \cdot \cos(θ) ) and ( y = r \cdot \sin(θ) ). Here, ( r ) represents the radial distance from the origin, and ( θ ) is the angle measured from the positive x-axis in radians. This conversion provides the exact position in a Cartesian coordinate system.
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