Cognitive Cardio Math (2024)

Do you use the ladder method in middle school or elementary math, to find GCF, LCM, or for any other math concepts?

If you haven’t had the chance to use the ladder method (or the upside down birthday cake method, as some call it), I
highly recommend it.

It can be used for several different concepts and has some great benefits for students.

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What Concepts Can the Ladder Method Be Used With?

The ladder method can be used for quite a few concepts. As you can see in the anchor chart below (sorry it’s not as pretty as some!), upper elementary and middle school math students can use the ladder method for:

  • finding greatest common factor (GCF)
  • finding least common multiple (LCM)
  • factoring
  • findinglowest terms fractions
  • finding prime factorization
  • finding theleast common denominator(not pictured, but you can read about it in the linked post)!

Benefits of Using the Ladder Method

1) What Ireallylove about this method is that theprocessis the same for each use; the outside numbers are just used differently.

I love the fact that the continually using the ladder method (for various math concepts) leads middle school math students to make greater connections between concepts. Finding factors also seems to come more easily.

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2) In addition to helping math students find GCF and LCM, using the ladder method helps studentssee the relationships between numbersmore clearly.

It’s very easy to see what factors the numbers have in common and how those factors ‘contribute’ to the LCM or GCF.

Using the Ladder Method for Factoring

When I started using the ladder method for factoring, students picked up the factoring concept MUCH more quickly than when I hadn’t used it.

The steps to use the ladder method for factoring are:

  1. Put the expression into the ladder.
  2. Take out the common factors, one at a time (common factors go outside the ladder, then divide each number in the expression by that factor and put the quotient below the numbers in the ladder.)
  3. Repeat until all common factors have been ‘removed.’
  4. Multiply the numbers on the left of the ladder – this is the GCF, which goes outside the parenthesis in the factored expression.
  5. Put the numbers at the bottom of the ladder into the parenthesis.

You can see this process shown on the Fold It Up below.

Ladder Method Resources

Several years ago, I wrote a guest post about the ladder method on theMinds in Bloomblog, so if you’re interested in reading more, check it outhere.

I shared a ladder methodfold-it-up in my guest post, but you can also select the button below, if you’d like to download it.

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Ladder Method Doodle Notes

I’ve also created a fun Doodle Notes page to help students with the Ladder Method!

If you’ve used the ladder method before, I’m sure you understand why I love it:-)

If you haven’t used the ladder method yet, I hope you’ll give it a try!

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Ellie

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Cognitive Cardio Math (9)

Welcome to Cognitive Cardio Math! I’m Ellie, a wife, mom, grandma, and dog ‘mom,’ and I’ve spent just about my whole life in school!With nearly 30 years in education, I’ve taught:

  • All subject areas in 4thand 5thgrades
  • Math, ELA, and science in 6th grade (middle school)

I’ve been creating resources for teachers since 2012 and have worked in the elearning industry for about five years as well!

If you’re looking for ideas and resources to help you teach math (and a little ELA), I can help you out!

FIND IT FAST

LET'S CONNECT

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FAQs

What is cognitive mathematics? ›

Cognitive mathematics provides insights into how mathematics works inside the brain and how it is interconnected with other faculties through so-called blending and other associative processes.

What are cognitive strategies in mathematics? ›

The term "cognitive strategies" in its simplest form is the use of the mind (cognition) to solve a problem or complete a task. Cognitive strategies may also be referred to as procedural facilitators (Bereiter & Scardamalia, 1987), procedural prompts (Rosenshine, 1997) orscaffolds (Palincsar & Brown, 1984).

What are the four cognitive levels of math? ›

In the SAGM taxonomy it is assumed that cognitive level increases with the type of mathematical activity; that is, memorisation has the lowest cognitive level, then routine procedures, then complex procedures, then problem solving.

What are the 4 basic cognitive concepts? ›

Piaget proposed four major stages of cognitive development, and called them (1) sensorimotor intelligence, (2) preoperational thinking, (3) concrete operational thinking, and (4) formal operational thinking.

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