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Problem
solving must be more than routine exercises. It cannot be
viewed as an "add on" to classroom instruction but rather an
important goal. Problem solving should be viewed as a means
to mathematical understanding as well as a set of
procedures. Engaging students in problem-centered learning
will allow students to see connections within and between
content areas. Students will develop the ability to employ
and select appropriateness of a variety of strategies for
designing solutions. Problem-centered learning creates a
model where the student becomes the thinker and is engaged
in a self-directed search for solutions. Students must experience problems where flexible use of knowledge is required. Directed and focused questions must challenge students to select from a variety of strategies. Students need to analyze problems, determine what information is needed to solve them, and design solutions. Appropriate tasks should engage all students and provide opportunities for extensions that encourage students to go beyond minimum expectations. The teacher becomes a tutor or coach who facilitates the students' investigations.
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Mathematical Problem Solving Strategies: This web site contains a collection of problems, with solutions and strategies, laid out in a systematically manner to assist students / teachers with problem solving - Click here If you are interested in the different approaches to Problem Solving then I suggest that you take a look at this website put together by John Malouff which provides an analysis of 50 strategies. 50 Strategies
"if it is problem
solving you are interested in I think we can help. The Liverpool Mathematical Society have produced a CDRom which comprises 250 mathematics puzzles designed for pupils from top juniors to upper sixth form arranged in ten boxes of 25 puzzles. Click here for more details
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