Relevant information is located in the attached images for tutor to reference .

Locate the equations for a conical helix (a helix that is in the shape of a cone) that has a radius of 10, a height of 12 and does exactly three (3) complete revolutions (starting at the xy-plane). Include a plot of your conical helix.

I believe attached image is incorrect please review and advise.

If it is not in a4- plane equations are. 12 - 2 10 fin ( Ga $) ) and 6 7 ( t ) = at tzo Y (E ) : we know that curvature by - i vattiSolution : Given radius : 10 slep l : : 12 3 Complete revolutions (al = 3( 25) Q = Gu we know that the conical helix with auglow frequency a' on a Cone of height "fo' and radius " in a space curve given by the parametric equations are " 9-3 x Cos (a & ) = > > = 12 - 2 ( 10 COS (GET $ 1 ) 12 starting : 0 . So, x =19-0 12 10 Cos (0 ) y: her fin (as ) y - 4- 0 ( 10) Sin ( 671 8) 12 4 : 0 aud = ) 320 There fore, (x. 4, 3) = ( 10, 0, 0 ) is taking in my- plane