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It represents the point of intersection on a graph.
A linear equation is a specific type of function that represents a straight line on a graph. While all linear equations are functions, not all functions are linear equations. Functions can take many forms, including non-linear ones that do not result in a straight line on a graph. Linear equations, on the other hand, follow a specific form (y = mx + b) where the x variable has a coefficient and the equation represents a straight line.
You can.
The answer depends on the variables in the graph! In a graph of age against mass there is nothing that represents acceleration.
No, thank you.
It represents the point of intersection on a graph.
Assuming the graph is linear, all equations will follow the formula y = mx + c, where "mx" represents the gradient of the line; "c" is the y-intercept i.e. where the graph crosses the y-axis.
Graph both equations on the same graph. Where they intersect is the solution to the system of equations
You can use a graph to solve systems of equations by plotting the two equations to see where they intersect
A linear equation is a specific type of function that represents a straight line on a graph. While all linear equations are functions, not all functions are linear equations. Functions can take many forms, including non-linear ones that do not result in a straight line on a graph. Linear equations, on the other hand, follow a specific form (y = mx + b) where the x variable has a coefficient and the equation represents a straight line.
You can.
One can solve equations of motion by graph by taking readings of the point of interception.
I had to answer this and found out that............ The line on the graph that represents the filament lamp is curved because the resistance of it increases with supplied voltage Hope this is alright for you :) x
The answer depends on the variables in the graph! In a graph of age against mass there is nothing that represents acceleration.
A straight line on a distance/time graph means that the speed is constant. In every unit of time the distance increases by the same amount.
The graph of distance vs time increases exponentially as speed increases.
No, thank you.