More or Less?

left arrow All Classroom Lessons

A Lesson for Kindergarten, First, and Second Grade

Wooden children toy scores from one to five of the colored rings on a white with clipping path

A Lesson with Kindergartners and First and Second Graders

by Rusty Bresser and Caren Holtzman

The concepts of more, less, and the same are basic relationships contributing to the overall concept of number. In this activity, students gain experience with these concepts and are also asked to think about part-part-whole relationships. (For example, students see that when twenty two-color counters are tossed, a variety of combinations of yellow and red can result: ten red and ten yellow, nine red and eleven yellow, and so on.) More or Less? is excerpted from Rusty Bresser and Caren Holtzman’s Minilessons for Math Practice, Grades K–2 (Math Solutions Publications, 2006), a book that provides multiple opportunities for students to practice and deepen their understanding of concepts they have learned.

Elisabeth Frausto held up a paper cup, showing it to her students, who were assembled in a circle on the rug. Inside the cup were twenty counters; one side of each counter was red and the other side was yellow.

“There are twenty counters inside the cup today,” Elisabeth began. She held up one of the counters, showing both sides. The class had experienced this activity for several months, first working with ten counters in the cup, then fifteen, and now twenty counters.

“I’m going to spill the counters onto the rug. I want you to think about whether there are more yellows, more reds, or about the same amount of reds and yellows.”

As Elisabeth shook the cup, the students wiggled with excitement.

“Are you ready?” Elisabeth asked. “Show me you’re ready.” She waited until the students seemed calm and were sitting on the rug with their hands folded. She then spilled the counters onto the rug.

dots; circles

“Are there more red counters, more yellow counters, or about the same amount of each color?” Elisabeth asked.

The students in the circle offered a mix of opinions; some thought there were more yellow, some thought there were more red, and a few thought there were about the same amount of each color.

After eliciting students’ ideas, Elisabeth sorted the reds and yellows into two groups, being careful not to flip any counters. She once again asked the students whether they thought there were more yellow or more red counters. This time, a majority of students thought there were more red counters.

“How can we find out whether there are more red counters or more yellow counters?” Elisabeth asked the class.

“Count them!” several students chorused.

“And match them up, one to one!” others advised.

The students knew that Elisabeth would match up the counters one to one because they’d seen her do it previously as part of the activity.

She then picked up one counter at a time and positioned a red next to a yellow until there were no more yellow counters left, leaving two extra red counters.


“Are there more reds or yellows?” Elisabeth asked the class. “More reds!” several students chorused.

“There are less yellows!” other students chimed in.

“Yes, there are fewer yellows,” Elisabeth paraphrased. She didn’t want to correct the students’ language but rather to model the correct language.

Together with the students, Elisabeth counted the number of yellow counters. Once it was confirmed that there were nine yellows, Elisabeth asked the class how many red counters there were.

“There’s eleven reds,” Miles said.

“How did you figure it out?” Elisabeth asked.

“’Cause there are two more red than yellow. There are nine yellow and two more red than that, so that’s eleven.”

“So how many red counters and yellow counters altogether?” Elisabeth asked.

There were a few confused looks, but most students responded that there were twenty counters in all.

“There’s twenty ’cause we started with twenty!” Sophie exclaimed.

Even though students had had previous experience with this activity using ten and fifteen counters, Elisabeth knew that some students would need more experience with the activity to realize that the total amount stays the same each time.

“How many reds are there?” Elisabeth asked again. “Eleven!” students chorused.

“And how many yellows?”


“What’s eleven and nine more?” Elisabeth pressed. “Twenty!” the class called back.

To finish the activity, Elisabeth recorded the equation on the board that represented the combination of twenty counters: 11 + 9 = 20. She then repeated the activity one more time, putting the twenty counters back into the cup, shaking it, and spilling the counters onto the rug. This time, there were seven reds and thirteen yellows, a different number combination of twenty for students to work with.

Extending the Activity

  • Use a different number of two-color counters (if you started with ten or fifteen, use twenty or twenty-five counters; if you started with twenty, use ten, fifteen, or twenty-five counters).
  • Have students partner up, giving each pair a cup and twenty two-color counters. This way, students gain direct experience with the activity. Have students record the outcome of each spill by drawing a picture of the counters or writing an equation.


Featured in Math Solutions Online Newsletter, Spring 2007, Issue 25



Subscribe to Our Blog