Equations, point of intesection, plane of intersection

Related BrainMass Solutions

• symmetric equations for the line of intersection

  x - 2y = 1 2x + y = 1 Solve the above equations to find the intersection point in xy plane: Therefore, the line intersects the xy plane at the point The two normal vectors for the planes are <1, -2, 1> and <2, 1, 1>.

• Intersect of Surface and Line in 3D Space

  I would tell you the procedure on how to obtain the point of intersection. Let 'A' be the point of intersection of both plane and line given. The coordinates of 'A' must satisfy both the equation of the line and the equation of the plane.

• Vector Problems : Plane Angle and Line of Intersection

  Thus we have the equation of the plane: (a) According to Theorem 2, we have the distance between the origin and the plane is (b) According to the Theorem 2, the distance between the point to the plane is: Plane angle and line of intersection

• Parametric Equation of a Line and Point of Intersection of Line Through a Plane

  The Parametric Equation of a Line and Point of Intersection of Line Through a Plane are found.

• Planes & Vectors : Points and Equations of Parallel Lines

  Solving these two equations simultaneously gives y = -3/2 and z = -11/2, so the point with position vector (0, -3/2, -11/2) lies on the line of intersection.

• Parallel lines and equations

  We know, in a linear system of 2 equations with 2 variables, each equation is a line in the plane. The solution represents the intersection points of the two lines. So we have three cases.

• Vectors

  (iii) If l' is given parametrically by l' = x + ty (with x and y defined above), find the point of intersection of l' with the plane _. Alright, so at a point of intersection of two lines, what happens?

• graph the corresponding equations

  The point of intersection is (1,4) Now, let's find the region that satisfies the system of equations. Each line divides the plane into two parts. Choose a test point, say, (0,0).

• At what points does the line y

  98871 Line Intersection Problem Let L whose be a straight line in the xy-plane whose equation is of the form y - 8 = m(x - 2). (a) Determine all the points in the xy-plane where the line L intersects the curve y = 2x^2 .