Find the point at which the two lines $\mathbf { r } = \langle 1,1,0 \} + t \langle 1 , - 1,2 \}$ and $\mathbf { r } = \langle 2,0,2 \} + s ( - 1,1,0 \}$ intersect.
A)(1, 0, 1)
B)(2, 0, 2)
C)(1, 1, 1)
D)(2, 2, 2)
E)(1, 1, 0)
F)(2, 2, 0)
G)(0, 1, 1)
H)(0, 2, 2)

Question

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The Answer of Find the point at which the two lines $\mathbf { r } = \langle 1,1,0 \} + t \langle 1 , - 1,2 \}$ and $\mathbf { r } = \langle 2,0,2 \} + s ( - 1,1,0 \}$ intersect.
A)(1, 0, 1)
B)(2, 0, 2)
C)(1, 1, 1)
D)(2, 2, 2)
E)(1, 1, 0)
F)(2, 2, 0)
G)(0, 1, 1)
H)(0, 2, 2)

Find the Point at Which the Two Lines r=⟨1,1,0}+t⟨1,−1,2}\mathbf { r } = \langle 1,1,0 \} + t \langle 1 , - 1,2 \}r=⟨1,1,0}+t⟨1,−1,2}

Find the Point at Which the Two Lines $\mathbf { r } = \langle 1,1,0 \} + t \langle 1 , - 1,2 \}$