A point has an infinite amount of lines passing through it.
The ordered pair of real numbers that two intersecting lines have in common is called the "point of intersection." This point represents the coordinates where the two lines meet on a Cartesian plane.
The locus in a plane is two more intersecting lines, perpendicular to each other (and of course half-way between the given lines.
When two lines in a system of equations have different slopes, they intersect at exactly one point. This means the system has a unique solution, which corresponds to the coordinates of the intersection point of the two lines. You can find this point by solving the equations simultaneously using methods such as substitution or elimination.
Through a given point, an infinite number of lines can be drawn perpendicular to a given plane. Since any line that extends from the point to the plane at a right angle can be considered perpendicular, and this can occur at various angles around the point, there are no restrictions on the direction of these lines as long as they maintain the perpendicular relationship. Hence, the answer is infinite lines.
infinite
yes
the pair of lines bisecting the angles formed by the given lines
Solve the two equations simultaneously. The solution will be the coordinates of the point of intersection.
The points are Dependent. Just pot the points and put two arrows at the end of the lines.
The ordered pair of real numbers that two intersecting lines have in common is called the "point of intersection." This point represents the coordinates where the two lines meet on a Cartesian plane.
The locus in a plane is two more intersecting lines, perpendicular to each other (and of course half-way between the given lines.
Two lines intersect at a point
Assume there are no lines through a given point that is parallel to a given line or assume that there are many lines through a given point that are parallel to a given line. There exist a line l and a point P not on l such that either there is no line m parallel to l through P or there are two distinct lines m and n parallel to l through P.
No, two electric field lines cannot originate from the same point because the electric field direction at that point would be ambiguous. Electric field lines always point in the direction of the electric field at a given point and represent the direction a positive test charge would move in that field.
A point where two lines meet is called an intersection. Also, more than two lines can be intersected in one point.
Two lines that meet at one point is called an intersection. More than two seperae lines can be intersected at one point.
You cannot. At least, not one point. If the distance between the two given points is b, and the area of the triangle is A, then let h = 2A/b Then draw two lines parallel to the line formed by the two given points - one above and one below, each of these lines being at a distance h from the first line. Any point on either of these two lines will meet your requirements.