Q: Does the slope matter

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7x is still the slope, no matter what x equals.

Absolutely not, because the slope of the line does not change no matter its location on the x or y axis.

The slope is defined as (rise) divided by (run). It doesn't matter which oneyou measure first, as long as you divide them in the right order.

Slope of line: (y2 -y1)/(x2-x1)

To get the slope of an equation just differentiate it with respect to the independent variable.d/dx (y = a)dy/dx = d/dx (a){dy/dx = y'} a has no x term so {d/dx (a) = 0}y' = 0 and since y' represents the slope, the slope is equal to 0Or you could just know that a y=a is a horizontal line, therefore the slope is always 0, no matter what a equals.

Related questions

7x is still the slope, no matter what x equals.

slope can be represented by any variables, such that, the variable representing the slope is defined. by convention, mathematicians and mathematics books authors used and are using "m" as the variable for slope. (recommended to have further historical research on this matter)

No. If you have more than two points for a linear function any two points can be used to find the slope.

The correct properties are found in answer A. The slope of a line is always positive, no matter which way the line is angled or heading.

yes they can be parallel because for a pair of lines to be parallel the slope must be the same no matter if the slope is positive or negative.

Absolutely not, because the slope of the line does not change no matter its location on the x or y axis.

This is true as long as the slope of the line is constant, if it is a straight line and doesn't curve, then yes it doesn't matter which points are chosen.

X1-X2/Y1-Y2 It does not matter which point is 1 or 2

The slope is defined as (rise) divided by (run). It doesn't matter which oneyou measure first, as long as you divide them in the right order.

Slope of line: (y2 -y1)/(x2-x1)

To get the slope of an equation just differentiate it with respect to the independent variable.d/dx (y = a)dy/dx = d/dx (a){dy/dx = y'} a has no x term so {d/dx (a) = 0}y' = 0 and since y' represents the slope, the slope is equal to 0Or you could just know that a y=a is a horizontal line, therefore the slope is always 0, no matter what a equals.

well the rate of change is how much something changes in a matter of time, so it can be graphed in a slope because slopes can represent changes ( negative and positive, zero and undefined)