5. For each pair of planes, determine whether they are coincident, parallel and distinct, or intersect...
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5. For each pair of planes, determine whether they are coincident, parallel and distinct, or intersect in a line. If the planes intersect in the line, determine a vector equation for the line of intersection. (a) (b) (c) T₁: 4x - 7y + 3z + 2 = 0 T₂: 2x+6y-3z + 2 = 0 π[1: x+2y+3z-4 = 0 + 4 = 0 π₂:-x-2y3z T₁: 3x + y2z + 6 = 0 1₂:2x+2y3z + 3 = 0 Justification for whether each pair of planes are coincident, parallel and distinct, or intersect in a line (3x 2 marks) I In any examples where the intersection is a line: Algebraic steps are clear for a reader regarding how a possible vector equation for the line of intersection was determined 16 14 5. For each pair of planes, determine whether they are coincident, parallel and distinct, or intersect in a line. If the planes intersect in the line, determine a vector equation for the line of intersection. (a) (b) (c) T₁: 4x - 7y + 3z + 2 = 0 T₂: 2x+6y-3z + 2 = 0 π[1: x+2y+3z-4 = 0 + 4 = 0 π₂:-x-2y3z T₁: 3x + y2z + 6 = 0 1₂:2x+2y3z + 3 = 0 Justification for whether each pair of planes are coincident, parallel and distinct, or intersect in a line (3x 2 marks) I In any examples where the intersection is a line: Algebraic steps are clear for a reader regarding how a possible vector equation for the line of intersection was determined 16 14
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50 T 4x7Y3Z20 T 2x 6y 3720 Here 2222 7 233532 3 So the planes intersect in a ... View the full answer
Related Book For
Applied Statistics From Bivariate Through Multivariate Techniques
ISBN: 978-1412991346
2nd edition
Authors: Rebecca M. Warner
Posted Date:
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