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First, larger the number (ignoring any minus signs) the steeper the line. Thus, we can use the slope to tell us something regarding just how steep a line is.
Next, if the slope is a +ve number then the line will be rising as we move from left to right. Similarly, if the slope is a -ve number then the line will decrease as we move from left to right.
We can employ the final two parts to see what the slopes of horizontal & vertical lines will be. A horizontal line will always contain a slope of zero & a vertical line will always have an undefined slope.
Now we have to take a look at some special forms of the equation of the line.
We will begin with horizontal & vertical lines. A horizontal line along a y-intercept of b will have the equation,
y = b
Similarly, a vertical line along with an x-intercept of a will have the equation,
x =a
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Probability Distributions Since the value of a random variable cannot be predicted accurately, by convention, probabilities are assigned to all the likely values that the varia
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Relative Frequency This type of probability requires us to make some qualifications. We define probability of event A, occurring as the proportion of times A occurs, if we re
4x-5y+16=0
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The Distributive Law : If you were asked to mentally multiply 37 with 9, how would you proceed? 1 would do it as follows - 37 is 30 + 7, 30 x 9 = 270, 7 x 9 = 63, so 270 + 63, th
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