z=r2cos(2θ)z=r^2cos(2\theta)z=r2cos(2θ)
Solution:
z=r2cos2θ−r2sin2θz=r^2cos^2 \theta-r^2sin^2\thetaz=r2cos2θ−r2sin2θ
Since, x=rcosθ,y=rsinθx=rcos\theta, y=rsin\thetax=rcosθ,y=rsinθ
z=x2−y2.z=x^2-y^2.z=x2−y2.
Answer:
Hyperbolic paraboloid: z=x2−y2.z=x^2-y^2.z=x2−y2.
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