Point of intersection

Related BrainMass Solutions

• Cluster point proof

  So S intersection [-n, n] includes S intersection (x-1, x+1), which has infinite number of points. Then S intersection [-n, n] has infinite number of points. This is a contradiction. Therefore, S has no cluster point.

• symmetric equations for the line of intersection

  Find symmetric equations for a line Find symmetric equations for the line of intersection of the planes and find the angle between the planes. x - 2y + z = 1, 2x + y + z = 1 (a) First a point on the line must be found.

• Parallel or Perpendicular Planes

  (There is only a point of intersection and not a LINE, as we talk about the intersection of a line and a plane!).

• Parametric Equations; Orthogonal Vector; Point of Intersection

  Find the point of intersection of each line with each of the coordinate planes 2. Tell whether the two lines intersect, are parallel, are skew or coincide. If they intersect, give the point of intersection ...

• Graph and simultaneous equations

  60637 Graph and simultaneous equations Accurately and neatly graph and label each of the equations and estimate the point of intersection of the two lines.

• Solve system of equations and draw the graphs

  Write down the co-ordinates of the point of intersection of the two lines.

• point of intersection

  Hence the point of intersection is given by . The coordinates of the point of intersection are This solution finds the coordinates of the point of intersection.

• Find the slope and find the intersection

  Find the point of intersection of the lines x + y = 5 and 3x - y = 7. Graph the pair of lines.

• Find the point of intersection of two lines.

  The point of intersection of two lines is found.