This math topic focuses on finding slopes that are parallel to given linear equations. It practices converting line equations from standard form to slope (decimal) form and identifying parallel slopes. These problems help in understanding the concept that parallel lines have equal slopes, requiring students to manipulate equations to isolate the slope and compare it with provided choices.
Work on practice problems directly here, or download the printable pdf worksheet to practice offline.
moreSlope - Find Parallel - Standard Form to Decimal Slope Worksheet
| Math worksheet on 'Slope - Find Parallel - Standard Form to Decimal Slope (Level 1)'. Part of a broader unit on 'Slopes and Parallels - Practice' Learn online: app.mobius.academy/math/units/line_equations_and_parallels_practice/ |
1
| What slope would be PARALLEL to the slope of this line equation? |
a
| m=0.33 |
b
| m=-3 |
c
| m=-0.33 |
d
| m=-0.17 |
2
| What slope would be PARALLEL to the slope of this line equation? |
a
| m=0.1 |
b
| m=-0.2 |
c
| m=5 |
d
| m=0.2 |
3
| What slope would be PARALLEL to the slope of this line equation? |
a
| m=-0.1 |
b
| m=0.2 |
c
| m=-0.2 |
d
| m=-5 |
4
| What slope would be PARALLEL to the slope of this line equation? |
a
| m=-1.5 |
b
| m=3 |
c
| m=-3 |
d
| m=-0.33 |
5
| What slope would be PARALLEL to the slope of this line equation? |
a
| m=-0.5 |
b
| m=-1 |
c
| m=1 |
6
| What slope would be PARALLEL to the slope of this line equation? |
a
| m=-0.25 |
b
| m=4 |
c
| m=-2 |
d
| m=-4 |
7
| What slope would be PARALLEL to the slope of this line equation? |
a
| m=-2 |
b
| m=1 |
c
| m=2 |
d
| m=0.5 |