Question

If the line \overrightarrow{x}(t) = (8, 9) + t (8, 6) is orthogonal to the line \overrightarrow{x}(r) = (0, 7) + r (-18, k) then k =

Name: If the line x(t) = (8, 9) + t (8, 6) is orthogonal to the line x(r) = (0, 7) + r (-18, k) then k =
Uploaded: 2022-10-17T20:15:16-08:00
Duration: 1 min 7 s
Channel: Hemraj Kumawat
Description: If the line x(t) = (8, 9) + t (8, 6) is orthogonal to the line x(r) = (0, 7) + r (-18, k) then k =

          If the line \overrightarrow{x}(t) = (8, 9) + t (8, 6) is orthogonal to the line \overrightarrow{x}(r) = (0, 7) + r (-18, k) then k =

Added by Rachel T.

Elementary and Intermediate Algebra

Alan S. Tussy, R. David Gustafson 5th Edition

Instant Answer

Solved by Expert Hemraj Kumawat

10/17/2022

Step 1

Step 1: The direction vectors of the two lines are $(8,6)$ and $(-18,k)$. Show more…

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If the line vec(x)(t)=(8,9)+t(8,6) is orthogonal to the line vec(x)(r)=(0,7)+r(-18,k) then k= If the line $\vec{x}(t) = (8,9) + t(8,6)$ is orthogonal to the line $\vec{x}(r) = (0,7) + r(-18, k)$ then $k = $