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I am assume that you mean the slope of a graph.
We find the local maximum and minimum of a graph by comparing the slope (the tangent to the curve) at each point. When the graph is reaching either a maximum or minimum, the slope becomes zero. This finding-the-zero-slope task is normally done with computer programming or Excel.
Another use is that the change in slope indicates a change in the rate. Let us say we are plotting the water level in a river to see when the dam will be breached. If the slope keeps increasing, you can predict, at the present rate of change, when the water will overflow. If the slope of water keeps decreasing, you can predict, at the same rate, when do we run out of water.
Using the slope for prediction needs to be done carefully -- how much do you trust the data and how long can you project into the future without being unrealistic. The chartists use the slope to predict the trend of stock prices. The government uses the slopes of different sets of data to plan policies. And so on.
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What else can I help you with?
What are non examples of slope?
Non-examples of slope include horizontal lines, which have a slope of zero, and vertical lines, which have an undefined slope. Additionally, a constant function, represented by a flat line, also does not demonstrate slope since it does not change in the y-value as the x-value changes. Finally, any situation where there is no change in y despite a change in x does not represent a slope.
What is the number of forces acting on an object sliding down an incline?
two, one is the resultant weight on the slope and = cosine (slope angle) * mass two is the force on the object and acts parralel to the the slope and = sin (slope angle) * mass
What is the difference between the continental slope and the continental rise?
The continental shelf starts from the shore to a few miles out with less gradient of slope. The continental slope starts after shelf-break with a higher slope gradient, then follows the continental rise and abyssal-plain.
What does the slope of a speed vs time graph indicate about an object's motion?
The slope of the speed/time graph is the magnitude (size) of the object's acceleration.
What does slope mean in science?
In science, slope often refers to the steepness or incline of a line on a graph, indicating the rate of change between two variables. It is calculated as the rise (change in the y-axis) over the run (change in the x-axis). A positive slope indicates a direct relationship, while a negative slope indicates an inverse relationship. Understanding slope is crucial for interpreting data and modeling relationships in various scientific fields.
What is the slope of 7x plus 5 for x equals 2?
7x is still the slope, no matter what x equals.
Why m represent the slope?
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)
Does it matter which points you use to find the slope?
No. If you have more than two points for a linear function any two points can be used to find the slope.
Select the correct properties of slope below A The slope of a line is always positive B If two lines have the same slope then they are the same line C A steep line has negative 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.
Can two lines with positive slopes be parallel?
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.
Does it make a difference what two points on a line you choose when finding slope?
Absolutely not, because the slope of the line does not change no matter its location on the x or y axis.
What is the mathametical formula for a slope?
X1-X2/Y1-Y2 It does not matter which point is 1 or 2
Would the slope change if you count the run before the rise?
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.
Does the slope matter?
Yes, the slope matters as it indicates the rate of change between two variables. In contexts like economics, physics, or statistics, a steeper slope can signify a stronger relationship or impact. Understanding the slope helps in making predictions and interpreting data correctly. Thus, it is crucial for analysis and decision-making.
It doesn't matter which of the two points on a line you choose to call (x1 y1) and which you choose to call (x2 y2) to calculate the slope of the line.?
Slope of line: (y2 -y1)/(x2-x1)
What is the slope of the line y equals a?
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.
How does the slope of a line represent a rate of change?
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)
