At how many points do the space curves r1(t) = ⟨ t^2, 1 - t^2, t + 1 ⟩ and r2(s) = ⟨ 1 - s^2, s,

Name: At how many points do the space curves r1(t) = ⟨ t^2, 1 - t^2, t + 1 ⟩ and r2(s) = ⟨ 1 - s^2, s, s ⟩ intersect?
Uploaded: 2020-10-30T19:06:14-08:00
Duration: 2 min 59 s
Channel: Linh Vu
Description: At how many points do the space curves r1(t) = ⟨ t^2, 1 - t^2, t + 1 ⟩ and r2(s) = ⟨ 1 - s^2, s, s ⟩ intersect?

Question

Linh Vu · Accepted Answer

In this question here we recall that given the two vectors a space curve R1T and R1S, and to fin

Question

At how many points do the space curves $r_1(t) = \langle t^2, 1 - t^2, t + 1 \rangle$ and $r_2(s) = \langle 1 - s^2, s, s \rangle$ intersect?

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