Show that the graph ofr = ti +1 + tt j +1 t 2tk, t> 0lies in the plane x y + z + 1 = 0
Chapter 12, Problem 40(choose chapter or problem)
Show that the graph of
\(\mathbf{r}=t \mathbf{i}+\frac{1+t}{t} \mathbf{j}+\frac{-\mathbf{t}^{2}}{t} \mathbf{k}, \quad t>0\)
lies in the plane \(x-y+z+1=0\).
Equation Transcription:
𝐫𝐢
𝐣
𝐤,
Text Transcription:
r=ti +1 + t/t j+1 - t^2/t k, t>0
x-y+z+1=0
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