Ex 1: Find the Parametric Equations of the Line of Intersection of Two Planes Using Vectors
Ex 1: Find the Parametric Equations of the Line of Intersection of Two Planes Using Vectors

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point) Consider the planes given by the equations
x + 2y 4z = 1,
3x 2y + 3z = 6.
(a) Find a vector U parallel to the line of intersection of the planes_ 0
(b) Find the equation f a plane through the origin which is perpendicular to the line of intersection of these two planes: This plane is

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02:04

point) Consider the planes given by the equationsJ – Zx – 3z = 22x + 2y + 22 = 7.(a) Find a vector parallel to the line of intersection of the planes (b) Find the equation of a plane through the origin which is perpendicular to the line of intersection of these two plane This plane is

02:37

point) Consider the planes given by the equations2y – X – 2z = 2,4x 2y + 32 = 7.(a) Find a vector parallel to the line of intersection of the planes: U(b) Find the equation of a plane through the origin which is perpendicular to the line of intersection of these two planes_ This plane is

06:25

point) Consider the planes given by the equations(x +2y+2) =1,2x + 2y+32 = 6.(a) Find vector U parallel to the line of intersection of the planes_(b) Find the equation of a plane through the origin which is perpendicular to the Iine of intersection of these two planes: This plane is

03:46

point) Consider the planes 3x + 4y + 2z = 1 and 3r + 2z = 0.(A) Find the unique point P on the y axis which is on both planes(B) Find unit vector u with positive first coordinate that is parallel to both planes(C) Use parts (A) and (B) to find a vector equation for the Iine 0f intersection of the two planes

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