
Yefim S. answered 03/02/22
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r'(t) = <- sint, cost, - tant>; Ir'(t)I = (sin2t + cos2t + tan2)1/2 = IsectI; t = 0;c r'(0) = <0, 1, 0>; Ir'(0)I = 1.
T'(0) = <0, 1, 0>; IT'(0)I 1
Curvature K(0) = IT'(0)I/Ir'(0)i = 1/1 = 1