How to find slope of a line - SSAT Upper Level Quantitative

We can convert the given equation into slope-intercept form, y=mx+b, where m is the slope. We get y = (-1/2)x + (-7/2)

Put the equation in slope-intercept form:

y = mx + b

-2y = -6x +14

y = 3x – 7

The slope of the line is represented by M; therefore the slope of the line is 3.

First put the question in slope intercept form (y = mx + b):

–(1/6)y = –(14/3)x – 7 =>

y = 6(14/3)x – 7

y = 28x – 7.

The slope is 28.

First put the equation into slope-intercept form, solving for y: 2x – 4y = 10 → –4y = –2x + 10 → y = 1/2*x – 5/2. So the slope is 1/2.

The equation of a line is:

y = mx + b, where m is the slope

4_x_ – 16_y_ = 24

–16_y_ = –4_x_ + 24

y = (–4_x_)/(–16) + 24/(–16)

y = (1/4)x – 1.5

Slope = 1/4

Slope is found by dividing the difference in the y-coordinates by the difference in the x-coordinates.

$\frac{(12-7)}{(4-3)}$=\frac{5}{1}$=5

The slope is equal to the difference between the y-coordinates divided by the difference between the x-coordinates.

Use the give points in this formula to calculate the slope.

To rearrange the equation into a y=mx+b format, you want to isolate the y so that it is the sole variable, without a coefficient, on one side of the equation.

First, add 11x to both sides to get 6y=7+16x .

Then, divide both sides by 6 to get y=\frac{7+16x}{6}$ .

If you divide each part of the numerator by 6, you get y=\frac{7}{6}$+\frac{16x}{6}$ . This is in a y=b+mx form, and the m is equal to $\frac{16}{6}$, which is reduced down to $\frac{8}{3}$ for the correct answer.

The slope is equal to the difference between the y-coordinates divided by the difference between the x-coordinates.

Use the give points in this formula to calculate the slope.

The slope of a line is equal to .

Given that the box is one foot tall, the rise will be equal to "1."

Given that the board is four feet long, the run will be equal to "4."

Therefore, the slope is equal to .

To find the slope, put the equation in form.

Since , that must be the slope of the line.

Use the following formula to find the slope of a line:

The slope of this line would be

Change the equation into the more familiar form. The value of will be the slope.

Use the following formula to find the slope:

Plug in the given points to find the slope.

Use the following formula to find the slope:

Plug in the given points to find the slope.

Use the following formula to find the slope:

Plug in the given points to find the slope.

Use the following formula to find the slope:

Use the following formula to find the slope:

Use the following formula to find the slope: