Graphing an equation allows you to visualize the relationship between variables and predict values of one relative to the other
Graphical solutions can only be approximate. Looking at a graph you might think that lines cross at (2, 5) but it might be (1.99, 5.01).
You will obtain a more accurate answer than is possible using graphical methods. It's faster and less work than using a table.
An equation with more than one variable is called a multivariable equation or a multivariate equation. These equations involve two or more variables, allowing for a more complex representation of relationships between different quantities. Common examples include linear equations in two variables, such as (y = mx + b), and polynomial equations involving multiple variables.
Algebraic equations, trigenometric equations, linear equations, geometric equations, partial differential equations, differential equations, integrals to name a few.
A = coefficient matrix (n x n) B = constant matrix (n x 1)
The solution would be the point of intersection of the graphical representation of all equations within the system.
The question does not contain sufficient information for an answer. The solution would be the point of intersection of the graphical representation of all equations within the system.
analysing graphical representation that is provide. To covey the message that is given in graph.
Tabular refers to the representation of data in a table. Graphical form refers to the representation of data in a graph.
A chart.
A chart is a graphical representation of data, in which the data is represented by symbols, such as:bars in a bar chartlines in a line chartslices in a pie chart
chart
Sine graphs.
A pictogram
The graphical method cannot be used for every system of equations because it is limited by the number of dimensions we can visually represent. While it's effective for two-variable systems, higher-dimensional systems become difficult or impossible to visualize accurately. Additionally, when dealing with systems that have no solution or infinitely many solutions, the graphical representation may not convey the full nature of the solution set. Lastly, precision in finding exact solutions can be compromised in graphical methods compared to algebraic approaches.
A system of equations that has at least one solution is called a consistent system. This means that the equations in the system intersect at least at one point in their graphical representation. If there is exactly one solution, the system is termed independent, while if there are infinitely many solutions, it is called dependent.
An inconsistent graph typically refers to a graphical representation of a system of equations that has no solution. In the context of linear equations, this means that the lines representing the equations do not intersect at any point. As a result, the system is deemed inconsistent because there are no values for the variables that satisfy all equations simultaneously. This is often illustrated by two parallel lines in a two-dimensional graph.