For each system of equations, determine if there is an intersection and classify it (point, line, or no intersection). If it is a line, give the vector equation of the line. a. 2x + y+ 6z − 7 = 0 3x + 4y+ 3z + 8 = 0 x − 2y − 4z − 9 = 0 b. 2x + y + z= 7 4x + 3y − 3z= 13 4x + 2y + 2z = 14
For each system of equations, determine if there is an intersection and classify it (point, line, or no intersection). If it is a line, give the vector equation of the line. a. 2x + y+ 6z − 7 = 0 3x + 4y+ 3z + 8 = 0 x − 2y − 4z − 9 = 0 b. 2x + y + z= 7 4x + 3y − 3z= 13 4x + 2y + 2z = 14
Chapter6: Systems Of Equations And Inequalities
Section6.3: Multivariable Linear Systems
Problem 76E: The number of sides x and the combined number of sides and diagonals y for each of three regular...
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For each system of equations, determine if there is an intersection and classify it (point, line, or no intersection). If it is a line, give the
a. 2x + y+ 6z − 7 = 0
3x + 4y+ 3z + 8 = 0
x − 2y − 4z − 9 = 0
b. 2x + y + z= 7
4x + 3y − 3z= 13
4x + 2y + 2z = 14
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