This math topic focuses on calculating the horizontal distance or 'run' of a line, based on given slopes and rises, specifically using decimals. Each problem provides the slope as a ratio of rise to run, and requires determining the horizontal change. This set of problems helps in understanding the concept of slope in the context of a line on a coordinate plane, reinforcing the connection between graphical representation and algebraic calculation of linear equations.
Work on practice problems directly here, or download the printable pdf worksheet to practice offline.
morePractice:
Run of a Line from Slope and Rise - Decimals
Complete these online problems with 80% or 4 correct answers in a row. Results are immediate.
Calculate the run (how far over) of the line given that slope is rise/run
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Run of a Line from Slope and Rise - Decimals Worksheet
| Math worksheet on 'Run of a Line from Slope and Rise - Decimals (Level 1)'. Part of a broader unit on 'Slope - Intro' Learn online: app.mobius.academy/math/units/slope_intro/ |
1
| Calculate the run (how far over) of the line given that slope is rise/run |
a
| 1.8 |
b
| 0.89 |
c
| 0.79 |
d
| 0.68 |
e
| 1.13 |
f
| 0.34 |
2
| Calculate the run (how far over) of the line given that slope is rise/run |
a
| 0.77 |
b
| 1.29 |
c
| 0.78 |
d
| 1.16 |
e
| 2.06 |
f
| 0.13 |
3
| Calculate the run (how far over) of the line given that slope is rise/run |
a
| 0.18 |
b
| 0.45 |
c
| 0.08 |
d
| 0.43 |
e
| 0.03 |
f
| 0.25 |
4
| Calculate the run (how far over) of the line given that slope is rise/run |
a
| 0.04 |
b
| 0.38 |
c
| 0.34 |
d
| 0.6 |
e
| 0.3 |
f
| 0.45 |
5
| Calculate the run (how far over) of the line given that slope is rise/run |
a
| 1 |
b
| 0.4 |
c
| 1.9 |
d
| 2 |
e
| 1.5 |
f
| 1.2 |
6
| Calculate the run (how far over) of the line given that slope is rise/run |
a
| 0.35 |
b
| 2.98 |
c
| 0.7 |
d
| 1.75 |
e
| 2.28 |
f
| 0.57 |
7
| Calculate the run (how far over) of the line given that slope is rise/run |
a
| 0.9 |
b
| 0.85 |
c
| 0.35 |
d
| 0.7 |
e
| 0.5 |
f
| 2 |