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Let Be the Line and Be the Plane

Question 67

Essay

Let Let   be the line   and   be the plane   .  A) Find the point of intersection   of   and   .  B) Find an equation of the plane   (in scalar form) that passes through the point   and is orthogonal to   . be the line Let   be the line   and   be the plane   .  A) Find the point of intersection   of   and   .  B) Find an equation of the plane   (in scalar form) that passes through the point   and is orthogonal to   . and Let   be the line   and   be the plane   .  A) Find the point of intersection   of   and   .  B) Find an equation of the plane   (in scalar form) that passes through the point   and is orthogonal to   . be the plane Let   be the line   and   be the plane   .  A) Find the point of intersection   of   and   .  B) Find an equation of the plane   (in scalar form) that passes through the point   and is orthogonal to   . .
A) Find the point of intersection Let   be the line   and   be the plane   .  A) Find the point of intersection   of   and   .  B) Find an equation of the plane   (in scalar form) that passes through the point   and is orthogonal to   . of Let   be the line   and   be the plane   .  A) Find the point of intersection   of   and   .  B) Find an equation of the plane   (in scalar form) that passes through the point   and is orthogonal to   . and Let   be the line   and   be the plane   .  A) Find the point of intersection   of   and   .  B) Find an equation of the plane   (in scalar form) that passes through the point   and is orthogonal to   . .
B) Find an equation of the plane Let   be the line   and   be the plane   .  A) Find the point of intersection   of   and   .  B) Find an equation of the plane   (in scalar form) that passes through the point   and is orthogonal to   . (in scalar form) that passes through the point Let   be the line   and   be the plane   .  A) Find the point of intersection   of   and   .  B) Find an equation of the plane   (in scalar form) that passes through the point   and is orthogonal to   . and is orthogonal to Let   be the line   and   be the plane   .  A) Find the point of intersection   of   and   .  B) Find an equation of the plane   (in scalar form) that passes through the point   and is orthogonal to   . .

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