Use algebra to indicate the type of intersection each system of equations has. If it is a point of intersection, identify the coordinates of the point. If it is intersection in a line, provide the vector equation of the line and if there is no intersection of all three, then you should explain why.a)3x-3y- 2z = 145x + y - 6x = 10x - 2y + 4z = 9b)x + 2y + 3z =-4x - y -3z = 85 + 5y + 9z = -16 c)3x - y + z = -24x + 2y + 5z =1 d)5x + 10y - z = 425x + 50y - 5z = 20-x - 2y + 0.2z = 0 It's a vectors question. Also, please verify that the answers are correct. I've had numerous issues where Bartlby answers are incorrect. This is a grade 12 level calculus and vectors question.

“Since you have posted a question with multiple sub parts, we will provide the solution only to the…

Use algebra to indicate the type of intersection each system of equations has. If it is a point of intersection, identify the coordinates of the point. If it is intersection in a line, provide the vector equation of the line and if there is no intersection of all three, then you should explain why.

Use algebra to indicate the type of intersection each system of equations has. If it is a point of intersection, identify the coordinates of the point. If it is intersection in a line, provide the vector equation of the line and if there is no intersection of all three, then you should explain why.

Algebra & Trigonometry with Analytic Geometry

13th Edition

ISBN:9781133382119

Author:Swokowski

Publisher:Swokowski

Chapter3: Functions And Graphs

Section3.1: Rectangular Coordinate Systems

Problem 1E

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Question

3x-3y- 2z = 14

5x + y - 6x = 10

x - 2y + 4z = 9

x + 2y + 3z =-4

x - y -3z = 8

5 + 5y + 9z = -16

3x - y + z = -2

4x + 2y + 5z =1

5x + 10y - z = 4

25x + 50y - 5z = 20

-x - 2y + 0.2z = 0

It's a vectors question. Also, please verify that the answers are correct. I've had numerous issues where Bartlby answers are incorrect. This is a grade 12 level calculus and vectors question.

Quantities that have magnitude and direction but not position. Some examples of vectors are velocity, displacement, acceleration, and force. They are sometimes called Euclidean or spatial vectors.

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