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What are two ways to find the slope of a line?​

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Answer: 1

Use slope to determine how steep, and in what direction (upward or downward), a line goes. Finding the slope of a line is easy, as long as you have or can setup a linear equation. This method works if and only if:

There are no exponents on the variables

There are only two variables, neither of which are fractions (for example, you would not have {\displaystyle {\frac {1}{x}}}

The equation can be simplified to the form {\displaystyle y=mx+b}, where m and b are constants (numbers like 3, 10, -12, {\displaystyle {\frac {4}{3}},{\frac {3}{5}}}).

2

Find the number in front of the x, usually written as "m," to determine slope. If your equation is already in the right form, {\displaystyle y=mx+b}, then simply pick the number in the "m" position (but if there is no number written in front of x then the slope is 1). That is your slope! Note that this number, m, is always multiplied by the variable, in this case an "x." Check the following examples:

• 2y-3=8x+7

• 2y-3(+3)=8x+7(+3)

• 2y=8x+10

• 2y÷2=8x+10÷2

• y=4x+5

Answer. => m=4

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