MTTC 103 Elementary Practice Exam 2026 – All-in-One Guide for Comprehensive Exam Success

1 / 400

When introducing equations, which initial approach should Ms. Martin take to support student understanding?

Assign students to work with a partner to solve 3x + 5 = 20 on whiteboards

Assign students to work individually to solve 3x + 5 = 20 on paper

Assign students to work with a partner to draw a picture representing 3x + 5 = 20

Assign students to use mats and counters to demonstrate 3x + 5 = 20

The most effective initial approach for supporting student understanding when introducing equations is to use mats and counters to demonstrate the equation 3x + 5 = 20. This hands-on method allows students to physically manipulate objects that represent the numerical values and the variable in the equation. By using concrete materials like mats and counters, students can visualize the components of the equation, which serves to deepen their comprehension of the underlying concepts.

This tactile experience helps to bridge the gap between abstract mathematical concepts and students' prior knowledge, particularly for those who may struggle with understanding equations in a purely symbolic form. As students move counters to represent the value of x or to symbolize the addition of 5, they engage actively with the material, promoting an understanding of balance and equivalence in equations.

In contrast, approaches that rely on drawing pictures or working with partners may not provide the same level of concrete engagement necessary for some learners. While collaborative work can enhance learning in certain contexts, beginning with the physical manipulation of counters is particularly valuable for foundational understanding of equations, especially for visual and kinesthetic learners.

Get further explanation with Examzify DeepDiveBeta
Next Question
Subscribe

Get the latest from Examzify

You can unsubscribe at any time. Read our privacy policy