When an equation is graphed and produces a straight line, it is referred to as a linear equation. Linear equations typically take the form (y = mx + b), where (m) represents the slope and (b) is the y-intercept. The straight line indicates a constant rate of change between the variables.
No, not if the y is squared. When graphed the equation will not form a straight line.
A linear function is a function, or equation, that when graphed, will form a straight line.
An equation that makes a straight line when it is graphed. Often written in the form: y = mx+b
With great difficulty because a straight line equation must contain an equality sign in order for it to be graphed onto the Cartesian plane.
Y = anything or X = anything
A root of the equation that defines the line graphed exists at 0.
No, not if the y is squared. When graphed the equation will not form a straight line.
A linear function is a function, or equation, that when graphed, will form a straight line.
By using the formula for a straight line equation graphed on the Cartesian plane by means of the x and y axes.
An equation that makes a straight line when it is graphed. Often written in the form: y = mx+b
It is a continuous function. If the line is a straight line, it is a linear function.
If you mean y = -4x-6 then it is a straight line equation that can be graphed on the Cartesian plane
Suppose y represents the numerator of the fraction and x represents the denominator.A = (x1, y1) and B = (x2, y2) are equivalent fractions if y1/x1 = y2/x2 = some constant m. Then all points representing equivalent fractions are on the straight line whose equation is y = mx.
y=mx+b
With great difficulty because a straight line equation must contain an equality sign in order for it to be graphed onto the Cartesian plane.
Y = anything or X = anything
When a system of linear equations is graphed, each equation is represented by a straight line on the coordinate plane. The solutions to each equation correspond to all the points on that line. The intersection points of the lines represent the solutions to the entire system; if the lines intersect at a point, that point is the unique solution. If the lines are parallel, there are no solutions, and if they overlap, there are infinitely many solutions.