Mathematics characteristics

Potential Strategies

Potential accommodations

Uses a calculator or counts on fingers for answers to simple problems; e.g., 2 x 5. Make use of regularities in the number system such as 2, 5, 10's, show short cuts to memorizing the multiplication table i.e. 2x 5 = 10 then 5x 2 = 10. Build on existing knowledge and work from what learners know: 2 x 6 = 12 then 3x 6 = 12 + 6 = 18. Encourage them to use calculators but help them build their estimating skills, so that they can recognize if an error has been made while inputting the numbers if the answer seems incorrect on the calculator. Provide frequent practice but in small doses (two -15-minute sessions per day). Have them chart their progress. Use calculators and hand held talking calculator, and allow extra time in testing.
Can't do math in his/her head and writes down even simple problems. Has difficulty making change. Build in real-life manipulative to do basic math problems. Provide them with strategies to make change. Show that math problems can be approached in many different ways - adding or subtracting. Use a multi-sensory approach. Try to learn as many ways as possible of solving a given type of problem, so that if they forget one way, they will have an alternative. For example, 3 x 4= 2 x 4 + 4. A game-oriented approach to fact learning may be productive. For example, using number cards or dice pick a sum (addition) or a product (multiplication) and see how many different cards or dice can be used to create that answer. Practice with real money, writing down the problems and responses as they do them. Pocket-sized addition and multiplication tables and lists, of frequent formulas, and reference sheets of fraction to decimal conversions. Access hand held calculators.
Confuses math symbols. Misreads numbers . Doesn't interpret graphs or tables accurately. May make careless mistakes in written work. Has trouble maintaining a chequebook. Help them become aware of this challenge - encourage the review of work and doublechecking of information. Have learners practice tracing numbers that they reverse or misread. Build in self-monitoring strategies. In most cases they understand the concepts but make mistakes with their calculations. Encourage learners to circle the symbols. Use matrix paper to keep numbers aligned, and develop a list of common errors made to use when checking over their work. Enlarge the symbols. Access talking calculators or on screen computer calculator programs with speech synthesis. Use large display screens for calculators. Use computer software.
Leaves out steps in math problem-solving and does them in the wrong order. Can't do long division except with a calculator. Has trouble budgeting. Teach problem-solving steps to use with each math problem: read and understand the problem; look for the key questions and recognize the important words; select the appropriate operation; write the equation and solve it. Help them chunk the information into smaller units. Use mnemonics for long division to help remember the steps. Model manipulation so that learners understand that math problems can be looked at in a number of ways. Use real-life situations to understand the meaning. Continually model that concrete materials can be moved, held, and physically grouped and separated - this provides more vivid teaching tools than a pictorial diagram or grouping. Allow extra time; reduce the number of problems to avoid overloading memory and attention span. Provide photocopied outlines for budgeting.
Doesn't translate real-life problems into the appropriate mathematical processes. Avoids employment situations that involve this set of skills. Have learners practice the operations needed and have them make up their own word problems from number statements. This helps learners to understand how the language is structured. Highlight the key words, numbers and/or calculations. Alter instruction i.e. give the answers and allow the learner to explain how the answer was obtained. Help the learners with auditory disabilities visualize the word problem i.e.; if the problem mentions two cars at different prices, have them draw the cars with the prices. Use pocket sized addition and multiplication tables and lists of frequent formulas, reference sheets of fraction to decimal conversions. Have guides that list the various math symbols and their meaning (both symbol and written).
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