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Mathematics Teaching Methods Flashcards

7 cards from real STEM practice questions. Tap to flip, then mark Knew It or Still Learning — missed cards come back until you master them.

Read the first 7 Mathematics Teaching Methods flashcards as text

  1. Which instructional model specifically sequences learning as: concrete manipulatives → pictorial representations → abstract symbols?

    Answer: CRA (Concrete-Representational-Abstract)

    The CRA model is a research-based framework that bridges physical understanding to abstract symbolic math.

  2. A teacher asks students to create a video tutorial explaining how to solve a system of equations. This task is most aligned with which level of Bloom's Taxonomy?

    Answer: Create

    Producing a new explanatory artifact (a tutorial video) requires synthesizing knowledge at the highest Bloom's level, Create.

  3. A student solves 3(x + 2) = 15 by first dividing both sides by 3. The teacher should recognize this as:

    Answer: An inefficient but mathematically valid alternative strategy

    Dividing first is algebraically valid and may reflect flexible thinking; honoring alternative strategies supports mathematical creativity.

  4. Which teaching practice best supports students developing number sense rather than relying solely on algorithms?

    Answer: Number talks where students share and compare mental math strategies

    Number talks build flexible thinking by exposing students to diverse mental math strategies and promoting discussion of mathematical relationships.

  5. A teacher wants to assess whether students can transfer fraction division skills to novel contexts. The BEST task type is:

    Answer: A real-world application problem not seen in instruction

    Transfer is demonstrated when students successfully apply skills in new, unfamiliar contexts rather than recognizing rehearsed problems.

  6. Research on productive struggle in mathematics suggests teachers should:

    Answer: Allow students time to grapple with challenging problems before intervening

    Productive struggle builds perseverance and deep understanding; premature rescue prevents students from developing mathematical resilience.

  7. A teacher designs a lesson where students physically walk a coordinate grid to plot points. This activity leverages which learning principle?

    Answer: Kinesthetic/embodied learning to build spatial understanding

    Embodied learning uses physical movement to create sensorimotor memory of abstract concepts, strengthening spatial and positional understanding.