11.4 Understand slope of a line  (Page 8/9)

$5x+y=10$

1. ⓐ $(5,1)$
2. ⓑ $(2,0)$
3. ⓒ $(4,\mathrm{-10})$

$y=6x-2$

1. ⓐ $(1,4)$
2. ⓑ $\left(\frac{1}{3},0\right)$
3. ⓒ $(6,\mathrm{-2})$

$y=4x-1$

$y=-\frac{1}{2}x+3$

$x+2y=5$

$3x-2y=6$

$x+y=3$

$x+y=\mathrm{-4}$

$y=3x+1$

$y=-x-1$

$y=-x+4$

1. ⓐ $(0,4)$
2. ⓑ $(\mathrm{-1},3)$
3. ⓒ $(2,2)$
4. ⓓ $(\mathrm{-2},6)$

$y=\frac{2}{3}x-1$

1. ⓐ $(0,\mathrm{-1})$
2. ⓑ $(3,1)$
3. ⓒ $(\mathrm{-3},\mathrm{-3})$
4. ⓓ $(6,4)$

$y=4x-3$

$y=\mathrm{-3}x$

$2x+y=7$

$y=\mathrm{-2}$

$x=3$

$x+y=5$

$x-y=\mathrm{-1}$

$y=\frac{3}{4}x-12$

$y=3x$

$-x+3y=3$

$x+y=\mathrm{-2}$

$x=5$

$y=\mathrm{-3}$

$2x+y=5$

$x-y=2$

$y=\frac{1}{2}x+2$

$y=\frac{3}{4}x-1$

$\frac{1}{3}$

$\frac{3}{2}$

$-\frac{2}{3}$

$-\frac{1}{2}$

$y=2$

$x=5$

$x=\mathrm{-3}$

$y=\mathrm{-1}$

$(2,1),(4,5)$

$(\mathrm{-1},\mathrm{-1}),(0,\mathrm{-5})$

$(3,5),(4,\mathrm{-1})$

$(\mathrm{-5},\mathrm{-2}),(3,2)$

$(2,\mathrm{-2});m=\frac{5}{2}$

$(\mathrm{-3},4);m=-\frac{1}{3}$

A roof has rise $10$ feet and run $15$ feet. What is its slope?

Plot and label these points:

1. ⓐ $(2,5)$
2. ⓑ $\left(\mathrm{-1},\mathrm{-3}\right)$
3. ⓒ $\left(\mathrm{-4},0\right)$
4. ⓓ $\left(3,\mathrm{-5}\right)$
5. ⓔ $\left(\mathrm{-2},1\right)$

Name the ordered pair for each point shown.

Find the $x\text{-intercept}$ and $y\text{-intercept}$ on the line shown.

Find the $x\text{-intercept}$ and $y\text{-intercept}$ of the equation $3x-y=6.$

Is $\left(1,3\right)$ a solution to the equation $x+4y=12?$ How do you know?

Complete the table to find four solutions to the equation $y=-x+1.$

Complete the table to find three solutions to the equation $4x+y=8$

$y=\mathrm{-3}x$

$2x+3y=\mathrm{-6}$

Use the slope formula to find the slope of the line between $\left(0,\mathrm{-4}\right)$ and $\left(5,2\right).$

Find the slope of the line $y=2.$

Graph the line passing through $\left(1,1\right)$ with slope $m=\frac{3}{2}.$

A bicycle route climbs $20$ feet for $\mathrm{1,000}$ feet of horizontal distance. What is the slope of the route?