Maryland Math 6.NOS.C.6.b
The Standard
- 6.NOS.C.6
- Represent a rational number as a point on vertical or horizontal number lines. Represent points on a number line with negative numbers.
Locate and interpret the positions of rational numbers on a number line.
Maryland College and Career Ready Standards for Mathematics (2025) · APPLY AND EXTEND PREVIOUS UNDERSTANDING OF NUMBERS TO THE SYSTEM OF RATIONAL NUMBERS.
Teacher's field guide
What This Standard Means
What Students Need to Do
- Students place positive and negative fractions and decimals on a number line. They use the positions to tell which number is greater and how far each is from zero.
What Mastery Looks Like
- A student marks equal intervals and places -1.5, -0.5, and 0.75 correctly. They can explain why -0.5 is greater than -1.5, even though 1.5 is greater than 0.5.
Common Misconceptions
- Students may put -0.75 to the right of -0.25 because 75 is greater than 25. They may also divide the space between 0 and 1 into uneven parts or place a negative fraction on the positive side.
How to Assess It
- Ask students to plot -1.5, -0.5, and 0.75 on a number line from -2 to 1. Have them explain which negative number is closer to zero.
Lesson moves
Ways to Teach It
Make a masking-tape number line on the floor and have students place cards labeled -3/2, -0.25, and 3/4.
Ask students to draw a number line and explain why -1/4 is to the right of -3/4.
Play a card-placement game: partners draw a number card, mark it on a number line, and check each other's placement.
Use a thermometer marked in half degrees to place -1.5°C, -0.5°C, and 0.5°C, then identify the warmest temperature.
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Related Standards
- 6.NOS.C.8
Order and identify the absolute value of rational numbers.
- 6.NOS.C.6.c
Recognize and locate opposite signs of rational numbers as indicating locations on opposite sides of 0 on the number line.
- 6.NOS.C.6
Represent a rational number as a point on vertical or horizontal number lines. Represent points on a number line with negative numbers.
- 6.NOS.C.7.b
Locate and interpret the positions of rational numbers on the Coordinate Plane, including how changes in the signs of ordered pairs reflect their location into ...
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