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Grade 6 Coordinates Worksheets

Read, move and complete points on a printed coordinate grid.

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Geometry Β· Grade 6

Grade
Topic
SkillEach skill is a different kind of question, with its own levels.
Level
Questions
10

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Grade 6 Β· 4 pages Β· A4

Geometry Practice

Grade 6 β€’ Coordinates β€’ How long is the line?
Name:Date:

Count the squares along each drawn line and write how long it is.

  1. 1) The line PC is drawn on the grid. How many units long is it?
    Answer:
    123456789101112131415123456789101112131415PC0
  1. 2) The line JV is drawn on the grid. How many units long is it?
    Answer:
    123456789101112131415123456789101112131415JV0
  1. 3) The line RQ is drawn on the grid. How many units long is it?
    Answer:
    123456789101112131415123456789101112131415RQ0
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Page 1 of 4

Count the squares along each drawn line and write how long it is. (continued)

  1. 4) The line GQ is drawn on the grid. How many units long is it?
    Answer:
    123456789101112131415123456789101112131415GQ0
  1. 5) The line DS is drawn on the grid. How many units long is it?
    Answer:
    123456789101112131415123456789101112131415DS0
  1. 6) The line BP is drawn on the grid. How many units long is it?
    Answer:
    123456789101112131415123456789101112131415BP0
  1. 7) The line TU is drawn on the grid. How many units long is it?
    Answer:
    123456789101112131415123456789101112131415TU0
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Page 2 of 4

Count the squares along each drawn line and write how long it is. (continued)

  1. 8) The line FB is drawn on the grid. How many units long is it?
    Answer:
    123456789101112131415123456789101112131415FB0
  1. 9) The line PG is drawn on the grid. How many units long is it?
    Answer:
    123456789101112131415123456789101112131415PG0
  1. 10) The line FT is drawn on the grid. How many units long is it?
    Answer:
    123456789101112131415123456789101112131415FT0
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Page 3 of 4

Answer Key

  1. 1. 6 units
  2. 2. 2 units
  3. 3. 3 units
  4. 4. 7 units
  1. 5. 7 units
  2. 6. 5 units
  3. 7. 4 units
  4. 8. 2 units
  1. 9. 4 units
  2. 10. 2 units
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Page 4 of 4

What each level generates

Grade 6 coordinates β€” the exact skill behind each difficulty setting, straight from the generator.

  1. Level 1Move a point
  2. Level 2How long is the line?
  3. Level 3Find the missing corner

Grade levels follow the progression common to most English-language curricula β€” not one specific national curriculum. Every level shows exactly what it generates, so you can check the fit with your own program. See the full scope & sequence β†’

More Grade 6 geometry skills

Each one generates a different kind of question, with its own three levels and answer key.

Frequently asked questions

β–ΈWhat geometry is taught in Grade 6?

Typically angle sums in triangles and quadrilaterals, the area of compound shapes made from rectangles, and the circumference and area of a circle. Angle Sums in Shapes, Compound Shape Area, Circumference of a Circle and Area of a Circle each have a sheet of their own, all using pi = 3.14.

β–ΈHow do you find the circumference and area of a circle?

Circumference is 2 Γ— Ο€ Γ— radius, or Ο€ Γ— diameter. Area is Ο€ Γ— radius Γ— radius. With Ο€ = 3.14, a circle of radius 5 cm has a circumference of 31.4 cm and an area of 78.5 cmΒ². Circumference of a Circle and Area of a Circle are separate sheets, and both use measurements that keep every answer exact.

β–ΈDo the angles in a quadrilateral add up to 360 degrees?

Yes. A triangle's angles total 180Β°, a quadrilateral's total 360Β°, and angles meeting at a point also total 360Β°. Angle Sums in Shapes covers the first two β€” the third angle in a triangle, then the fourth in a quadrilateral, then isosceles and right-angled cases. The around-a-point fact lives on the Missing Angles sheet.

β–ΈHow do you find the area of a compound shape?

Split it into rectangles, find each area, then add β€” or, if a piece has been cut out, find the whole rectangle's area and subtract the missing piece. Compound Shape Area gives each case its own level and prints the shape to scale, with the measurements it needs on its sides, so a student decides where to cut it.