← All Standards

Grade 6

• Strand 1

  • 6.1.A
  • 6.1.B
  • 6.1.C
  • 6.1.D
  • 6.1.E
  • 6.1.F
  • 6.1.G

• Strand 2

  • 6.2.A
  • 6.2.B
  • 6.2.C
  • 6.2.D
  • 6.2.E

• Strand 3

  • 6.3.A
  • 6.3.B
  • 6.3.C
  • 6.3.D
  • 6.3.E

• Strand 4

  • 6.4.A
  • 6.4.B
  • 6.4.C
  • 6.4.D
  • 6.4.E
  • 6.4.F
  • 6.4.G
  • 6.4.H

• Strand 5

  • 6.5.A
  • 6.5.B
  • 6.5.C

• Strand 6

  • 6.6.A
  • 6.6.B
  • 6.6.C

• Strand 7

  • 6.7.A
  • 6.7.B
  • 6.7.C
  • 6.7.D

• Strand 8

  • 6.8.A
  • 6.8.B
  • 6.8.C
  • 6.8.D

• Strand 9

  • 6.9.A
  • 6.9.B
  • 6.9.C

• Strand 10

  • 6.10.A
  • 6.10.B

• Strand 11

  • 6.11

• Strand 12

  • 6.12.A
  • 6.12.B
  • 6.12.C
  • 6.12.D

• Strand 13

  • 6.13.A
  • 6.13.B

• Strand 14

  • 6.14.A
  • 6.14.B
  • 6.14.C
  • 6.14.D
  • 6.14.E
  • 6.14.F
  • 6.14.G
  • 6.14.H

TEKS Math Standard: 6.1.F

analyze mathematical relationships to connect and communicate mathematical ideas

What’s In My Brain: H vs Arrow

Students will deduce the topic of 180º rotational symmetry

Polar Weather Report

Students work with negative numbers to create their Polar Weather Report.

Geometry Image: Steigerwald

What odd and interesting shapes can your students find in this geometric image?

Find The Pattern: Multiply Fractions

What if you set the stage for students to discover how to multiply fractions?

Olympics: Winter vs Summer Medal Count

Which country has a great balance between their summer and winter Olympic medals?

How Many Will There Be? Triangles Within Triangles

A triangle splits and splits and splits again. How many will there be in step 20?

Math Curiosity: Klauber’s Triangle

In 1932, a leading authority on rattlesnakes, Laurence Klauber, discovered a startling pattern within a triangle of primes.

Math Curiosity: A Pattern Packed Triangle

Pascal’s pattern-packed triangle is a potent puzzle for pupils to ponder.

What’s In My Brain: Trapezoids or Not?

Which are trapezoids and which are not?

Same Perimeter, Different Area For Rectangles

Can two rectangles have the same perimeter but… different areas!?

Intersecting Angles and Streets

There can never be just one angle.

Exponents – How Low Can They Go?

Using exponent patterns, can students predict what the 0th power will be?

The Angles of a Triangle

Why tell a kid the rules of a triangle when they can discover them!?

Grouping Quadrilaterals In A Hierarchy

Can we classify quadrilaterals like we classify living things?

Exploring Circumference With Famous Circles

Let’s find how the diameter and circumference of famous circles are related.

A Nutrition-Based Math Project

Let’s create a parody ad attacking a surprisingly calorie-rich meal.