Polynomials have graphs that look like graphs of their leading terms because all other changes to polynomial functions only cause transformations of the leading term's graph.
In a velocity-time graph it will be the time axis (where velocity = 0). On a distance-time graph it will be a line parallel to the time axis: distance = some constant (which may be 0).
Functions (lines, parabolas, etc.) whose graphs never intersect each other.
You can obtain actual graphs of algebraic equations at the Wolfram Alpha website. wolframalpha.com
There can be many, line graphs bar graphs scatter plots, many more, you can look on Google if that doesn't answer anything
It doesn't have universal joints. The axle shafts have constant velocity (CV) joints.It doesn't have universal joints. The axle shafts have constant velocity (CV) joints.
Constant velocity implies zero acceleration, so you would have a horizontal line, identical to the x-axis.
by their lines
Polynomials have graphs that look like graphs of their leading terms because all other changes to polynomial functions only cause transformations of the leading term's graph.
a horizontal line
In a velocity-time graph it will be the time axis (where velocity = 0). On a distance-time graph it will be a line parallel to the time axis: distance = some constant (which may be 0).
It looks like a line steadily getting higher and higher
A constant acceleration on a velocity-time graph would appear as a straight line with a non-zero slope. The slope of the line represents the acceleration, with a steeper slope indicating a greater acceleration.
a horizontal line
A line angled upward
A line angled upward
an up ward slopeing straight line