I am not sure what situation you are talking about; usually such curves should be smooth.
You don't. An equation with two variables can be graphed as a line or a curve on x-y coordinates. When you do that, EVERY point on the line or curve satisfies the equation. You can't 'solve' it ... i.e. come up with unique values for 'x' and 'y' ... until you have another equation. It represents another line or curve on the graph, and the 'solution' represents the point (or points) where the graphs of the two equations intersect.
No. First of all, it depends on what is being graphed. Also, a distance-time graph of non-uniform motion could be any continuous line other than a straight line - for example a saw-tooth shape.
Points
Points
A differentiable function, possibly - to distinguish it from one whose graph is a kinked curve.
Between the two point line to say that is both a curve and there are clear.
I am not sure what situation you are talking about; usually such curves should be smooth.
None; an ellipse is a smooth curve, not a line.
Answer t What is the slope of the line graphed below?his question…
a graphed line showing the relationship between the aggregate quantity demanded and the average of all prices as measured by the implicit GDP price deflator.
A graphed line showing the relationship between the aggregate quantity supplied and the average of all prices as measured by the implicit GDP price deflator.
Any compound inequality, in one variable, can be graphed on the number line.
You don't. An equation with two variables can be graphed as a line or a curve on x-y coordinates. When you do that, EVERY point on the line or curve satisfies the equation. You can't 'solve' it ... i.e. come up with unique values for 'x' and 'y' ... until you have another equation. It represents another line or curve on the graph, and the 'solution' represents the point (or points) where the graphs of the two equations intersect.
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.
No. First of all, it depends on what is being graphed. Also, a distance-time graph of non-uniform motion could be any continuous line other than a straight line - for example a saw-tooth shape.
It should be an infinitesimally small fraction, since a circumference is a curve and the base of a parallelogram is a straight line.