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If the slope is negative, y decreases as x increases. The slope goes from top-left of the graph (Quadrant II) to the lower-right of the graph (Quadrant IV).

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13y ago

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What happens when m decreases but still greater than 0?

If you raise the value of "m" then the graph increases depending on whether the slope is negative or positive


What is true about a graph of a line with a negative slope?

A graph of a line with a negative slope indicates that as the x-coordinate increases, the y-coordinate decreases, reflecting an inverse relationship between the two variables. This means that the line descends from left to right. The steepness of the slope is determined by the absolute value of the slope; a larger absolute value indicates a steeper decline. Overall, negative slopes are characteristic of relationships where one variable decreases as the other increases.


Is a negative slope steeper than a posotive slope?

In general, the steepness of a slope is determined by its absolute value, not the sign. A negative slope indicates a downward trend, while a positive slope indicates an upward trend. If both slopes have the same absolute value, they are equally steep, but a negative slope will visually appear to descend, while a positive slope will ascend. Thus, a steeper slope can be negative or positive, depending on its absolute value.


What is an negative slope?

A negative slope is a slope occurs whenever an increase in the x value of the equation of a line causes the y value to decrease. If you're looking at the graph, the line with slope downwards from left to right.


Is the slope of a line positive when doing linear regression if the correlation coefficient is negative?

No, the slope of a line in linear regression cannot be positive if the correlation coefficient is negative. The correlation coefficient measures the strength and direction of a linear relationship between two variables; a negative value indicates that as one variable increases, the other decreases. Consequently, a negative correlation will result in a negative slope for the regression line.


The equation yax describes the graph of a line if the value of a is negative the line?

If the value of ( a ) is negative in the equation ( yax ), the line will have a negative slope. This means that as the value of ( x ) increases, the value of ( y ) will decrease, resulting in a downward slant from left to right. The line will intersect the y-axis at the point where ( x = 0 ), and its steepness will depend on the magnitude of ( a ).


The slope of a line is the ratio of what?

Rise/run or y-value change (can be negative) / x-value change (can be negative)


What Happens to the graph of a line when the slope is negative check all that apply?

A. As the absolute value of the negative slope gets bigger, the graph of the line gets steeper B. The line goes up from left to right C. As the absolute value of the negative slope gets smaller, the graph of the line gets less steep D. The line goes down from left to right E. The line shifts down


Does the value of g become more negative or more positive as the temperature increases?

As the temperature increases, the value of g becomes more negative.


Why use slopes?

The slope of a graph provides general information about a graph. It tells you how much the y value of the graph increases (or decreases, if the slope is negative) for a given increase in x value. if you look at the general equation of a graph y = a x + b the value "a" represents the slope and the "b" value represents the value of y when x = 0. When the graph is not a straight line, the discussion gets more complicated, however the slope still describes changes in the value of the graph (you have to use calculus for this situation.)


When does the equation yax describes the graph of a lines if the value of a is a negative what is the line?

When the equation (y = ax) describes the graph of a line and (a) is negative, the line has a negative slope. This means that as the value of (x) increases, the value of (y) decreases, resulting in a downward slant from left to right. The line will intersect the origin (0,0) and will extend infinitely in both directions.


When the value of the slope gets smaller what happens to the graph?

When the value of the slope gets smaller, the graph of the line becomes less steep. A smaller slope indicates a more gradual increase or decrease, depending on whether the slope is positive or negative. If the slope approaches zero, the line becomes nearly horizontal. This change affects the rate of change of the dependent variable with respect to the independent variable.