The SOAR Teaching Frames ® for Math were designed to drive
the mathematical learning of students in grades 3 - 12 and are aligned with the CCSS mathematics Standards
Not exact matches
The latter can be found in more successful teaching programs — like the one at Waldorf School
of Baltimore — that are based on inquiry - based
learning, and on
students» self - evaluation
of their understanding
of mathematical formulas and theories.
As his graduate
student, I
learned mathematical methods and increased my appreciation
of quantitative biological problems.
«One
of the unique things about this research is that
students not only get to collect the data, but they also
learn how those data are analyzed and how to form
mathematical models that help to describe the physical systems,» Forrester says.
Students immersed in classroom experiences that let them engage in
learning mathematics concepts through problem solving, making and using abstractions, and developing and applying
mathematical theories have greater opportunities for developing
mathematical habits
of mind.
While the books in this series are designed for
students with
learning difficulties, they can be used as a simple and straightforward introduction to concepts or a reinforcement
of mathematical strategies for the whole class.
The more you engage your
students in
learning and doing mathematics, the greater the likelihood
of their developing the
mathematical habits
of mind
of a productive
mathematical thinker — and becoming experienced problem solvers who know what to do when they don't know what to do.
As a founding teacher at the NYC public school with a unique game - like
learning model (currently in its fifth year), I have worked through many iterations
of this game and how it affects
students»
mathematical experience over the years.
For example, in the «Bridges» capstone (PDF),
students learn about the
mathematical and engineering concepts necessary to construct bridges, as well as the symbolic meaning
of bridges in literature, history, and social studies.
«The shared mission
of the four parts
of the University
of Cambridge who established this project and their unique breadth
of experience — from curriculum design and
learning materials to teacher support and
mathematical insight — is giving the Cambridge Mathematics team the means to turn the insights from their work into practical impact for teachers and
students around the world.»
For example, a teacher may assign
students the task
of designing or constructing a bridge while
learning about the history
of famous bridges, bridges in poetry and literature, as well as
mathematical principles and engineering processes involved in building bridges.
Wilson notes the dramatic withdrawal from arithmetic in the elementary grades that has occurred over the past two to three decades, reflecting the mistaken but increasingly popular view that
learning whole number operations (such as the multiplication tables) to the point
of instant recall is bad for a
student, not necessary to higher math, and impedes
students» ability to understand
mathematical principles.
The researchers at the Center for Game Science are using the game to help identify «what works» in terms
of students» game - play and in terms
of their
mathematical learning and comprehension.
Traditionalists believe that there is a core body
of knowledge that all
students ought to
learn:
mathematical and scientific concepts, historical facts and interpretations, books that are part
of our shared American heritage.
A colouring activity to help
students learn the names
of mathematical signs and symbols.
«We took to designing the unit
of study that encouraged scientific and
mathematical thinking alongside critical and creative thinking... giving
students the opportunity to engage deeply in project - based
learning around a real - life authentic local problem,» Ryan tells Teacher.
This activity gives
students the opportunity to
learn through this process, the importance
of applying relevant scientific and
mathematical understanding when refining and developing an idea.
Bar modeling is a powerful pictorial technique that results in one answer, deduced by using
mathematical principles that
students have
learned rather than by employing the haphazard trial - and - error method
of Guess and Check.
The lesson has a range
of learning activities suitable to different types
of learners; there are video clips to make real the effects
of tropical cyclones, a picture study task, an interactive task to allow
students to move around the room and share their
learning and there is a numeracy task for those logical
mathematical earners.
This bundle contains all 4
of my
learning games: Grand Theft Pokemon (for helping children understand language devices) Guardians
of the Grammarxy (for helping children build confidence with grammar) Angry Words (for helping
students understand different word types) Minion Maths (a game designed to reinforce the basic
mathematical processes) Buy as a bundle and save a quarter off the total cost!
«While schools dominate in linguistic and logical /
mathematical types
of intelligences [w] e tend to forget that affective and psycho - motor (or tactile) areas
of learning are worthy avenues to pursue with most
students.
Results
of the analysis on the pretest - posttest data revealed that the DimensionM game increased
mathematical knowledge acquisition in algebra and maintained
student motivation to
learn, and suggest that the implementation
of DimensionM can greatly benefit middle school
students learning algebra.
Each group visits various sites and takes photos, and after we're back at school the
students research the
mathematical significance
of the symbols or objects they've chosen, write and / or solve the problems they posed, annotate their photos and post them on an electronic bulletin board or map
of the Mall, and express what they've
learned and enjoyed in other creative ways such as movies, kahoots, songs, game shows, etc..
Discussing how to build confidence to help turn abstract
mathematical concepts into the concrete and support with numeracy across the curriculum and advantaging the teachers and
students through the use
of self - marking software and flipped
learning, this session, «Just Add Concrete — Building Confidence in Maths» was hosted by Danielle Bartram, Mathematics Lead Practitioner and Numeracy Coordinator at Acklam Grange School.
Join the discussion
of issues including: • Using blended
learning strategies to increase
mathematical achievement • Integrating
mathematical discourse to help
students develop effective reasoning skills and proficiency • Combining manipulatives and problem solving strategies in the classroom
The theory offers tools that teachers can use to focus on the
mathematical content taught,
students» understanding
of it and how to enable possibilities for
learning.
Students receiving solid instruction focused strongly on
mathematical practice # 7 (looking for and making use
of structure) are likely to be able to complete this problem more easily and efficiently than those who only
learn to think about the problem as substituting each number individually and «checking if it works.»
The authors call for new assessments that will accommodate different
learning styles, describing a
student who, «blessed with bodily - kinesthetic intelligence» but weak in mathematics, struggles to
learn chemistry: «we'll need to find ways to compare his mastery
of a body
of material with the mastery demonstrated by someone whose intelligence is in the logical -
mathematical realm.»
The book includes a description
of 75 FACTs (Formative Assessment Classroom Techniques) that can be used for the purposes
of eliciting and identifying preconceptions, engaging and motivating
students, activating thinking and promoting metacognition, providing stimuli for math discussion, initiating
mathematical inquiry and idea exploration, supporting concept development and transfer
of knowledge, improving questioning and responses, providing feedback, supporting peer and self - assessment, and reflecting on
learning.
There are lots
of mathematical tweaks, but the general idea is to build a model that answers this question: are the
students of this particular teacher
learning more or less than you expect them to?
FEATURES 19 detailed whole group lessons, small group lessons with activities 1 end -
of - unit assessment Teacher guide activities that model concrete representations
of abstract
mathematical concepts Easy - to - use resources that offer classroom — tested lesson plans targeting the big ideas
of math PRODUCT PERKS Teacher Guides 19 differentiated whole and small group lessons per unit; blackline masters; 1 unit assessment Warm - Up Posters 1 poster per unit; short, engaging activties for each day
of the week; spiral review previously
learned math concepts Card Sets14 card sets per unit to easily manage small group instruction; no printing, cutting, laminating, or sorting; conveniently stored in labeled lesson bags Durable ToteTeacher Guide, Warm - Up Poster, and Card Sets all stored in a durable, stackable tote SUGGESTED MANIPULATIVES TO USE WITH THIS KIT
Student ClocksPractice time concepts.
Basis Policy Research and ATI have built a partnership supporting the fair evaluation
of educator effectiveness by implementing
mathematical models that include multiple measures
of student growth and which evaluate educator effectiveness using techniques that take into account a variety
of factors that may impact
student learning but over which the teacher has no influence.
Student mathematical learning will be measured by standardized tests as well as mathematics interviews individually administered with a stratified random sample
of students.
In this course, preservice teachers
learn technology skills as they collaborate with their peers in
mathematical investigations, as they
learn to use a variety
of technological resources and to adapt to new technologies that will foster the understanding
of their future
students, and as they share their
mathematical and technological expertise to enrich the common
learning experience.
Howard Gardner's theory recognizes a number
of categories
of learners, i.e. musical — rhythmic, visual — spatial, verbal — linguistic, logical —
mathematical, bodily — kinesthetic, and at Douglas, it is used to educate
students about their
learning needs
Teachers must consider the needs
of their
students, relevant
mathematical content, and appropriate pedagogy when designing and implementing effective
learning opportunities.
Various other technologies, like online discussion boards (Groth, 2008), spreadsheets (Alagic & Palenz, 2006), and even robots (Reece et al., 2005), have been discussed in terms
of their potential to support
students»
mathematical learning.
The FACS teachers
learned the importance
of recognizing and teaching embedded math concepts using correct
mathematical terms and calculations; they also developed extended applications to assist
students in bridging the gap between traditional classroom math and career - infused mathematics.
During a two - day workshop, teachers deepen their understanding
of grade level
mathematical concepts and identify the key
learnings that must occur in order for
students to be successful.
The Eureka Math Curriculum Study Guide, Grade 8 provides an overview
of all
of the Grade 8 modules, including Integer Exponents and Scientific Notation The Concept
of Congruence Similarity Linear Equations; Examples
of Functions from Geometry Linear Function Introduction to Irrational Numbers Using Geometry FEATURES an overview
of what
students should be
learning throughout the year Information on alignment to the instructional shifts and the standards design
of curricular components approaches to differentiated instruction descriptions
of mathematical models
In mathematics education research, video has been found to facilitate teacher analysis
of student mathematical thinking and
learning in the midst
of instruction (Stockero, 2008; van Es & Sherin, 2002) and to promote deep reflection about
student learning and next steps after instruction (Jacobs, Lamb, & Philipp, 2010; Jacobs, Lamb, Philipp, & Schappelle, 2011; Santagata & Guarino, 2011).
Learn how to rephrase the performance objectives
of college and career ready standards in mathematics into good questions that challenge
students to think strategically and extensively about how and why concepts, operations, and procedures can be used to attain and explain answers, outcomes, results, and solutions to
mathematical and real world problems.
Knowledge and use
of a strong
mathematical vocabulary lays the foundation and helps prepare
students for what they will be
learning in future grades.
Allowing
students to participate in
mathematical discussions and conversations in the classrooms can help
students make sense
of the mathematics they are
learning.
Preservice teachers were given opportunities to
learn about children's development
of mathematical understandings and
student - centered teaching practices, such as questioning, classroom discussions, and use
of mathematical representations and manipulatives to foster children's conceptual understanding.
She explained that the Cover Up technique she
learned from discussion about research on
students»
mathematical intuition and one
of the project's iPad apps was a strategy she taught and that she felt it really addressed the needs
of the
students.
Based on two decades
of research on how
students learn key
mathematical ideas with technology, SunBay uses visual dynamic representations to foster reasoning and support collaboration that increases
student achievement in mathematics.
The Starting Strong package, a suite
of 10 activities and routines designed to create a
learning environment that fosters
students» beliefs about themselves as
mathematical learners and doers, has had significant impact in the first month
of the course on
students» growth mindset, academic belonging, and belief that mathematics has value.
For example, the
mathematical practices, which have caused so much consternation for parents and some
of our colleagues, are based on giving
students opportunities to work through project - based
learning, rather than simply words and numbers on a page.
Students learn more than just
mathematical procedures; they
learn the «why» and «how»
of mathematics.