Q: What happens to the line if the slope increases or decreases?

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its is complicated math...sorry no answer

positive slope, the line goes up (increases) from left to right negative slope, the line goes down (decreases) from left to right zero slope, the line is horizontal (flat) undefined slope, the line is vertical (straight up)

The slope of a line is rise over run. That is to say, how many units the line rises for every unit it travels laterally.

We know that its slope is negative, but without an equation or some points the line passes through we can't determine the actual value of the slope.

Line graphs show increases or decreases in something over time.

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its is complicated math...sorry no answer

positive slope, the line goes up (increases) from left to right negative slope, the line goes down (decreases) from left to right zero slope, the line is horizontal (flat) undefined slope, the line is vertical (straight up)

The slope of a line represents the rate of change between two variables. A positive slope indicates a direct relationship, where one variable increases as the other increases. A negative slope indicates an inverse relationship, where one variable decreases as the other increases. The steeper the slope, the greater the rate of change between the variables.

The slope of a line increases when the line becomes steeper, meaning that the rise over run ratio of the line becomes larger. This can happen when the line becomes more vertical. Conversely, the slope decreases when the line becomes less steep, which occurs when the line becomes more horizontal.

The slope of a line doesn't change if you zoom in or out.

if we are considering the ascending line as which increases as the x & y co-ordinate increases then it must have a posetive slope.

as the y-intercept increases, the graph of the line shifts up. as the y-intercept decreases, the graph of the line shifts down.

The slope of a line is rise over run. That is to say, how many units the line rises for every unit it travels laterally.

The slope of a linear function is the coefficient of the x term. The sign of this number will determine if the line increases as x increases, or decreases as x increases (slopes up or down). The magnitude of the slope determines how steep the line is (how fast it increases).The coefficient of the x2 term in a quadratic function will tell you similar characteristics of the parabola. The sign will tell you if the parabola opens up or down. The magnitude of the coefficient tells you how steeply the graph changes.

We know that its slope is negative, but without an equation or some points the line passes through we can't determine the actual value of the slope.

Line graphs show increases or decreases in something over time.

When looking at equations from a calculus perspective, one will see that the slope of a line of the graph y = x^2 increases as x increases, whereas y = x has a universal slope over the entire real number line. If the slope increases as x increases, then it cannot be a straight line.