All of the algebraic transformations occur after the function does its job, all of the rules from the two charts above to transform the graph of a function.
The graphs of a system of two equations in two variables can determine the solutions to the system. If the graphs intersect at a single point, that point represents the unique solution. If the graphs are parallel and do not intersect, the system has no solution (inconsistent). If the graphs coincide, there are infinitely many solutions (dependent).
Its easy its like the most popular graphs u usually hear.
This question cannot be answered without the circle graphs provided.
If the slopes are the same on both graphs, they are parallel, and will never touch.
They are unspecified. They are invisible.
because the numbers in the graph are available to work on mostly on maths .like subtraction how many more and adding the two graphs
They show a comparison between the two graphs. They can show the intersection of the two graphs.
Bar graphs and line graphs.
The graphs of a system of two equations in two variables can determine the solutions to the system. If the graphs intersect at a single point, that point represents the unique solution. If the graphs are parallel and do not intersect, the system has no solution (inconsistent). If the graphs coincide, there are infinitely many solutions (dependent).
Represent two variables on two axes.
i searched this and got nothing so... srry try something else please
i searched this and got nothing so... srry try something else please
Two dimensional graphs have two dimensions: x and y. Three dimensional graphs add a third dimension: z. These give the illusion of depth, while two dimensional graphs do not.
Its easy its like the most popular graphs u usually hear.
The most common unintentional energy transformation is the conversion of mechanical energy into thermal energy through processes like friction, which occurs when two surfaces rub against each other and generate heat. This transformation is often seen in everyday activities such as walking, driving a car, or using electronic devices.
They illustrate the relationship between two (or more) variables.
This question cannot be answered without the circle graphs provided.