Turn
to p. 559 in Ormrod’s text. Now, imagine that you are meeting with
Ingrid’s grandmother today to explain her scores on the recent
standardized achievement test pictured at the bottom of p. 559. What
will you tell her about Ingrid’s performance? her strengths? her
weaknesses?
If
grandmother asks you what she could be doing at home to help
strengthen Ingrid’s skills, what will you suggest?
The first thing that I would explain is the areas in which Ingrid is doing well. These areas are Reading Comprehension, where she placed in the 92nd percentile, Science, 90th percentile, and Social Studies, 84th percentile. I would explain that compared to other students, Ingrid is performing well above average in these subject areas. Then I would go on to explain the areas that Ingrid is doing lesser in, such as Spelling, Math Computation, and Math Concepts. I would explain that these are the areas that Ingrid could use the most improvement.
If the grandmother asks what she can do to help at home, I would first insist that if she is reading with Ingrid, or somehow engaging Ingrid in Science in History, to keep up this type of activity, as it is showing excellent results. I would recommend working with Ingrid on spelling by involving writing and spelling with reading activities, or possibly through word games like Scrabble. Perhaps ask Ingrid how she thinks an interesting word would be spelled if it is heard in conversation. Getting Ingrid to write and spell more often will certainly help with spelling in school. As for Math, it may seem difficult to incorporate math into daily life once the student exceeds basic math in school. It is best to try to relate the math problems to a real life situation as often as possible. If Ingrid is just trying to remember how to solve a problem, but does not understand why the problem is solved in this way, it would be very difficult to remember the steps involved in solving the problem. If it is possible, it would be beneficial to relate the math problems to physical things. For example, when solving an algebra problem such as 4x+3=23, it could be related that 23 is the total number of apples in a barrel, 3 were already in the barrel, and 4 people added the same number of apples to the barrel, how many apples did each person add? Instead of thinking "do the opposite of the sign, so minus 3 from both sides, then the opposite of the 4 which is multiplying the x, so I have to divide both sides by 4 and the answer is 5," it could be more easily thought of as "23 apples in the barrel, 3 were already there so 20 apples were added by 4 people, that means each person brought 5 apples." I feel that the barrier between memorizing steps and understanding the process is what keeps most children from being successful at math. If the grandmother could relate math problems to physical situations, it might help Ingrid understand the math problems, and not just follow a memorized set of steps.