m, the slope, is calculated using the following formula.
m=y2-y1
-------
x2-x1
where y are the 2 vertical points, and x are the horizontal points. In other words, rise over run.
A protractor.
formula
Tangent is used in calculus to compute the slope of a curve. Because curves do not have uniform slopes, unlike lines, their slopes change. A tangent is the slope of a curve at a specific point.
you get slope when you take 2 points from a graph and divide y2 - y1 by x2 - x1. example: Compute the slope of the line between graph points (13,4) and (6,9). y2 - y1 = 9 - 4 = 5, x2 - x1 = 6 - 13 = -7, so the slope is 5/-7 (five over negative seven)
How to compute net sales?"
Compute means to figure out the question and get an answer.
When computing the slope of a line, choose two points along the line and do the following: Let's say the points we choose are (1,3) & (2,5). To compute the slope we need to use the slope formula: m = (y1-y2) / (x1-x2). So, using the two points we chose, just plug them into the formula: m = (3-5) / (1-2) = -2 / -1 = 2. Therefore, our slope is 2. These particular points yield the graph, y = 2x + 1.
I'm guessing that's not what you really need to do. The graph of [ y = 1/x ] is something you wouldn't recognize. It consists of two big curved scoops that never meet anywhere on your graph. One scoop almost fills the whole 3rd quadrant, where 'x' and 'y' are both negative, and the other one almost fills the whole 1st quadrant, where 'x' and 'y' are both positive. The slope of the graph at any point is [ -1/x2 ]. As you can see from that, the slope is negative at every point on the graph, and different at every point on each scoop. ( Like any other function, you compute the slope of [ y = 1/x ] by differentiating it with respect to 'x'.)
compute means calulate
the present tense of 'compute' will be 'computing'
Computed is the past tense of compute.
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