(a) is perpendicular to

(b) is perpendicular to

(c) is perpendicular to the line

(d) is perpendicular to the line

Joseph Krupa
2021-12-15
Answered

Find an equation for the plane that

(a) is perpendicular to$\text{f{v} = (1, 1, 1}f\left\{v\right\}=(1,1,1)$ and passes through (1,0,0).

(b) is perpendicular to$\text{f{v} = (1, 2, 3}f\left\{v\right\}=(1,2,3)$ and passes through (1,1,1).

(c) is perpendicular to the line$\text{f{l}(t) = (5, 0, 2)t + (3, \u22121, 1}f\left\{l\right\}\left(t\right)=(5,0,2)t+(3,-1,1)$ and passes through (5, −1, 0)(5,−1,0).

(d) is perpendicular to the line$\text{f{l}(t) = (\u22121, \u22122, 3)t + (0, 7, 1}f\left\{l\right\}\left(t\right)=(-1,-2,3)t+(0,7,1)$ and passes through (2, 4, −1)(2,4,−1).

(a) is perpendicular to

(b) is perpendicular to

(c) is perpendicular to the line

(d) is perpendicular to the line

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