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No, equations with the same slope do not intersect unless they are the same line.
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∙ 14y ago
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What is the ordered pair to -3y equals x-5 and x plus 5y equals 7?
x = 2 and y =1 so the lines intersect at (2, 1)
What are the order pairs for 4x plus 2y equals 0 and x - 5y equals -11?
x = -1 and y = 2 The lines intersect at (-1, 2)
What is the common point of these equations 2x plus 3y equals 12 x-3y equals -3?
x = 3 and y = 2 so the lines intersect at the point (3, 2)
What is the point of intersection of the parabolas of y equals 3x squared plus 10x plus 11 and y equals 2 -2x -x squared?
They intersect at the point of: (-3/2, 11/4)
How do you solve 2x plus y equals 0 and x-y equals 6 graphing?
By graphing the lines on the coordinated plane they will intersect at (2, -4) which is the solution of the equations
What is the ordered pair to -3y equals x-5 and x plus 5y equals 7?
x = 2 and y =1 so the lines intersect at (2, 1)
What are the order pairs for 4x plus 2y equals 0 and x - 5y equals -11?
x = -1 and y = 2 The lines intersect at (-1, 2)
Where do graphs 2x plus 3y equals 12 and 2x-y equals 4 intersect?
x = 3 and y = 2 (3,2)
What is the common point of these equations 2x plus 3y equals 12 x-3y equals -3?
x = 3 and y = 2 so the lines intersect at the point (3, 2)
What are the order pairs for 6x - 10y equals 2 and 2x plus 5y equals 9?
x = 2 and y = 1 The lines intersect at the point (2, 1)
What is the point of intersection of the parabolas of y equals 3x squared plus 10x plus 11 and y equals 2 -2x -x squared?
They intersect at the point of: (-3/2, 11/4)
Where do y equals 2x plus 4 and y equals -x plus 1 intercept?
They intersect when 2x + 4 = -x + 1 or 3x = -3 => x = -1 and when x = -1, y = -x + 1 = -(-1) + 1 = 2 So the point of intersection is (-1, 2)
Which ordered pair is a soultion of the linear system 15x plus 8y equals 6 and 25x plus 12y equals 14?
x = 2 and y =-3 so the lines intersect at (2, -3)
How do you solve 2x plus y equals 0 and x-y equals 6 graphing?
By graphing the lines on the coordinated plane they will intersect at (2, -4) which is the solution of the equations
How many times does the graph of y equals 2x square plus 3 intersect the x-axis?
y = 2x2 + 3 does not intersect the x-axis at all. It has two imaginary roots at ±i * square root of 3/2.
What is the intersection point of the lines 2X plus y equals -6 and -3X-2y equals 10?
Solving the simultaneous equations works out as x = -2 and y = -2 So the lines intersect at: (-2, -2)
Solve by any method-x plus y equals 1 and x plus y equals 3?
No solution. The two lines are parallel and hence never intersect hence no solution.
