This math topic focuses on understanding slopes and identifying parallel lines through slope comparison. Students learn to convert slopes from fraction form to decimal form and determine whether two slopes are parallel. The problems ask learners to identify which slope listed would be parallel to a provided slope, with multiple choice options including both decimal and fractional representations. This set of problems fosters comprehension of linear relationships and conversion skills, which are fundamental in geometry and algebra.
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What slope would be PARALLEL to this slope?
Earned ?
Math worksheet on 'Slope - Find Parallel - Fraction Slope to Decimal Slope (Level 1)'. Part of a broader unit on 'Slopes and Parallels - Intro' Learn online: app.mobius.academy/math/units/line_equations_and_parallels_intro/ |
What slope would be PARALLEL to this slope? |
m=-5 |
m=-0.2 |
m=-0.1 |
m=0.2 |
What slope would be PARALLEL to this slope? |
m=-0.25 |
m=-2 |
m=4 |
m=-4 |
What slope would be PARALLEL to this slope? |
m=-5 |
m=-0.2 |
m=5 |
m=-2.5 |
What slope would be PARALLEL to this slope? |
m=-0.33 |
m=0.33 |
m=-0.17 |
m=-3 |
What slope would be PARALLEL to this slope? |
m=1 |
m=0.5 |
m=-1 |
What slope would be PARALLEL to this slope? |
m=4 |
m=-4 |
m=0.25 |
m=2 |
What slope would be PARALLEL to this slope? |
m=0.5 |
m=1 |
m=-2 |
m=2 |