Suppose that the curve r=f(theta) cuts any ray in a constant angle? As the angle W is
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Suppose that the curve r=f(theta) cuts any ray in a constant angle?
As the angle W is constant for convenience we can write: tan(W)=1/k
Draw some curve in particular of this family, it is not surprising that it is known by the name of the logarithmic spiral. What if the angle (W) is 0 or pi/2 or - pi/ 2?
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Related Book For
Economics Principles and Policy
ISBN: 978-0538453653
12th edition
Authors: William J. Baumol, Alan S. Blinder
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