Has a positive gradient (in a y=mx+c graph)
In the form y=mx+b, b is the y-intercept and m is the coefficient, so if an equation has a negative coefficient, m<0. As a graph, the slope of the line is negative.
Amongst polynomial graphs, it is when the coefficient of the highest power of the variable (x) is negative.
A parabola. An arch opening either north or south of the x-axis depending on the sign of the coefficient (negative opens down, positive opens up).
This means there is no correlation between the points on a graph. There is no linear relationship between the x and the y values at all. 0.98 is usually deemed to be an acceptable r2 value
idk
Most graphs will become steeper as the coefficient increases.
For a straight line graph, if the equation of the graph is written is the slope-intercept form, then the line goes up and to the right when the coefficient of x is positive.
the coefficient of x is negative
Has a positive gradient (in a y=mx+c graph)
In the form y=mx+b, b is the y-intercept and m is the coefficient, so if an equation has a negative coefficient, m<0. As a graph, the slope of the line is negative.
The graph follows a very strong downward trend. Would have helped if you specified which correlation coefficient; there are different types.
y=mx has a slope of m, if the slope is 0, m must be 0. So the coefficient of x is 0.
the left end of the graph is going in a positive direction and the right end is going in a negative direction.
the slope is the coefficient of friction. look at the equation of the graph as apply it to any of the friction problems your teacher gave you.
Neither statement is true. The graph of the absolute value of a function which is always non-negative will be the same as that of the original function and this need not open in any direction. Also, the graph of y = abs[x*(x-1)*(x+2)] is not symmetrical so there is no coefficient which will determine a line of symmetry.
Amongst polynomial graphs, it is when the coefficient of the highest power of the variable (x) is negative.