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Yes
The point of intersection on the graph of a system of equations represents the solution to the system, indicating the values of the variables that satisfy all equations simultaneously. In a two-variable system, it shows where the two lines (or curves) cross, meaning both equations yield the same output for those specific input values. If the lines intersect at a single point, there is one unique solution; if they coincide, there are infinitely many solutions; and if they are parallel, there is no solution.
The point at which two curves meet is called an "intersection point." At this point, the coordinates of both curves are the same, indicating that they share a common value. Intersection points can be found in various contexts, such as in algebra, geometry, and calculus, and they can represent solutions to equations or systems of equations.
Two curves which intersect at right angles, ( the angle between the two tangents to the curve) curves at the point of intersection are called orthogonal trajectories. The product of the slopes of the two tangents is -1.
Curves yes, straight lines no
the point of intersecting
Yes
cusp
Yes, the solution to a two-variable system is the point where the equations of the lines representing the system intersect on a graph. This point represents the values of the variables that satisfy both equations simultaneously.
A point in geometry shows you where the line segment ends/startsEx) A._____.B Or ._____>BA point is where two lines cross. More than two can cross but that is of no consequence. The two lines might be the coordinate lines on a graph which define the point.A point is a vertex
It is easier to understand this if you draw the curve of the equation as a graph. From the graph you will see that the line curves back on itself, usually in a nice parabolic curve. Because it curves back, you find that most values of Y correspond to two different values of X - so there are two solutions.
To graph indifference curves from utility functions, you can plot different combinations of two goods that give the same level of satisfaction or utility to a consumer. Each indifference curve represents a different level of utility, with higher curves indicating higher levels of satisfaction. By using the utility function to calculate the level of satisfaction at different combinations of goods, you can plot these points to create the indifference curves on a graph.
an indifference curves are convex not concave bcz: when we are using the two coomodities, both are sbtitute to each other, consumer will either use one or the other, he has to select one according to his taste, so MRS is diminishing, 2. the indifference curves are convex to the ogigan, this implies that the slope of IC is decreased as we move from let to right in the graph. this axom is derved from the point that MRS s decreasing. an indifference curves are convex not concave bcz: when we are using the two coomodities, both are sbtitute to each other, consumer will either use one or the other, he has to select one according to his taste, so MRS is diminishing, 2. the indifference curves are convex to the ogigan, this implies that the slope of IC is decreased as we move from let to right in the graph. this axom is derved from the point that MRS s decreasing.
The point where two objects meet or cross is located at their intersection.
The phrase "two-coordinate graph" has six syllables. The syllables are two-co-or-din-ate-graph. The highest stress point in the phrase is the word graph.
Two curves which intersect at right angles, ( the angle between the two tangents to the curve) curves at the point of intersection are called orthogonal trajectories. The product of the slopes of the two tangents is -1.
well, you find the two cooridinates on the plane and then graph them! KINDA EASY!