6) Common features across RTI tiers include all of the following. Identify the statement that is
related to instructions.
A) Prompts, cues and environmental arrangements.
B) Research-based practices.
C) Strategies and measures that are specific to the context of the school, classroom, and student
needs.
D) Decisions that are based on data.
7) There are research proven strategies that can support students in tier 2. Identify the targeted
instruction below that models the strategy, uses self-instructive prompts for student to use
through the model.
A) Concrete, Semi-Concrete, Abstract.
B) Think-Alouds.
C) Peer-Assisted Learning.
D) Explicit Instruction.
8) There are stumbling blocks for some students as they are developing conceptual and
procedural mathematical knowledge and practices. Identify the statement below that might be a
student that is struggling with organizational skills and the ability to self-regulate.
A) Loses count of objects.
B) Not sure of the meaning of the equal sign.
C) Writes computations in a random way and hard to follow.
D) Mechanically applies algorithms.
9) Students with identified learning disabilities have specific challenges with perceptual and
cognitive processing. Three of the statements below relate to the support needed related to the
environment. Identify the one that is about clarity, not environment.
A) Adapt delivery mode materials, images and examples.
B) Centralize attention face student.
C) Avoid confusion word directions carefully and specifically.
D) Create smooth transitions.
10) Teachers must provide a successful mathematics instruction for all students and address the
needs of students’ learning disabilities. All but one of the statements below is appropriate
strategy for students with identified learning disabilities.
A) Emphasize practice and summary.
B) Provide clarity.
C) Make content relevant.
D) Identify and remove potential barriers.
11) Complete this statement, “To make mathematics instruction more culturally relevant,
teachers should…”
A) Simplify the mathematics into isolated sets of skills.
B) Incorporate students’ identities.
C) Ignore students’ background knowledge, as it’s frequently irrelevant to the math.
D) Assign leadership positions only to those students they believe to be the most capable.