10. a) The curves F₁ (t) = (t, t², t³) and F2 (s) = (sin t, sin 2t, t) intersect at the origin. Find their angle of intersection. b) At what point do the curves Fi(t) = (t, 1-t, 3+t2) and F2 (s) = (3-s, s-2, s²) intersect? Find their angle of intersection.

Advanced Engineering Mathematics
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ISBN:9780470458365
Author:Erwin Kreyszig
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Question 10 please 

ܩܘ 3:33
10. a) The curves ř₁ (t) = (t, t², t³) and i̇₂(s)
=
(sin t, sin 2t, t) intersect at the origin. Find their angle of intersection.
b) At what point do the curves ₁ (t) = (t, 1 − t, 3 + t²) and †₂(s) = (3 — s, s — 2, s²) intersect? Find their angle of intersection.
5G UC ll 77%
O
||||
Transcribed Image Text:ܩܘ 3:33 10. a) The curves ř₁ (t) = (t, t², t³) and i̇₂(s) = (sin t, sin 2t, t) intersect at the origin. Find their angle of intersection. b) At what point do the curves ₁ (t) = (t, 1 − t, 3 + t²) and †₂(s) = (3 — s, s — 2, s²) intersect? Find their angle of intersection. 5G UC ll 77% O ||||
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