Parents-   I know you have been hearing a great deal about the Common Core State Standards and the changes we are making to meet these new challenging expectations.  The following is an excerpt from an article published by the Harvard Graduate School of Education that nicely explains the changes you will see in Mathematics teaching as we switch from the Illinois State Standards to the Common Core State Standards.  Please let me know if you have any questions or concerns.  – Kate

Harvard Education Letter
Volume 28, Number 4
July/August 2012

Nine Ways the Common Core Will Change Classroom Practice


While the Common Core State Standards share many features and concepts with existing standards, the new standards also represent a substantial departure from current practice in a number of respects. Here are..important differences:

In Mathematics
1. Greater Focus. The Standards are notable not just for what they include but also for what they don’t include. Unlike many state standards, which include long lists of topics (often too many for teachers to address in a single year), the Common Core Standards are intended to focus on fewer topics and address them in greater depth. This is particularly true in elementary school mathematics, where the standards concentrate more on arithmetic and less on geometry. Some popular topics (like the calendar) are not included at all, and there are no standards for data and statistics until sixth grade—a controversial change. The reasoning is that teachers should concentrate on the most important topics, like number sense, in depth so that students develop a real understanding of them and are able to move on to more advanced topics.

2. Coherence. One of the major criticisms of state standards is that they tend to include the same topics year after year. The Common Core Standards, by contrast, are designed to build on students’ understanding by introducing new topics from grade to grade. Students are expected to learn content and skills and move to more advanced topics. The Standards simultaneously build coherence within grades—that is, they suggest relationships between Standards. For example, in seventh grade the Standards show that students’ understanding of ratio and proportion—used in applications such as calculating interest—is related to their understanding of equations.

3. Skills, Understanding, and Application. The Standards end one of the fiercest debates in mathematics education—the question of which aspect of mathematics knowledge is most important—by concluding that they all are equally central. Students will need to know procedures fluently, develop a deep conceptual understanding, and be able to apply their knowledge to solve problems.

4. Emphasis on Practices. The Standards have eight criteria for mathematical practices. These include making sense of problems and persevering to solve them, reasoning abstractly and quantitatively, using appropriate tools strategically, and constructing viable arguments and critiquing the reasoning of others. These practices are intended to be integrated with the standards for mathematical content. To provide students opportunities to demonstrate the standards of practice, then, teachers might allow students more time to work on problems rather than expect them to come up with solutions instantaneously. Or they might provide students with a variety of tools—rulers and calculators, for example—and ask them to choose the one that best fits the problem rather than requiring them to choose a tool in advance.

Click the picture above to read the full article from the Harvard Education Letter.


The following is an article from

Top 10 Ways to Help Your Kids Do Well in Math

by Peggy Gisler, Ed.S. and Marge Eberts, Ed.S.

Mastering Math
Mastering mathematics is absolutely essential for future opportunities in school and careers. Your children will need to reach a certain level of competency in math to take many advanced high-school courses, to be admitted to college, and to have a wide variety of career choices. Here’s how you can help them maximize their math-smarts.

1. Make sure your children understand mathematical concepts.
Otherwise, math becomes a meaningless mental exercise of just memorizing rules and doing rote drills. Have your children manipulate objects to figure out basic concepts. For addition, they could add one, two, or more blocks to a pile of blocks and then tell you how many blocks are in the pile.

2. Help them master the basic facts.
Mastery of a basic fact means that children can give an answer in less than three seconds. Considerable drill is required for children to give quick responses. Use flash cards to help your children learn the basic facts. When they don’t know an answer, have them lay out objects to solve the problem.

3. Teach them to write their numbers neatly.
Twenty-five percent of all errors in solving math problems can be traced back to sloppy number writing. Improve your children’s number-writing skills by having them trace over numbers that you have written. Suggest they use graph paper to keep the numbers in problems neatly aligned.

4. Provide help immediately when your children need it.
Math is one subject in which everything builds upon what has been previously learned. For example, a failure to understand the concept of percent leads to problems with decimals. If a teacher is unable to help your children, provide the help yourself or use a tutor or learning center.

5. Show them how to handle their math homework.
Doing math homework reinforces the skills your children are learning in class. Teach them to begin every assignment by studying the textbook or worksheet examples. Then have them redo the examples before beginning the assignment to make sure they understand the lesson.

6. Encourage your children to do more than the assigned

Considerable practice is necessary for your children to hone their math skills. If the teacher only assigns the even problems, having them do some of the odd ones will strengthen their skills. The more time your children spend practicing their skills, the sooner they will develop confidence in their abilities.

7. Explain how to solve word problems.
Mathematicians have an expression: To learn to solve problems, you must solve problems. Teach your children to read a word problem several times. Also, have them draw a picture or diagram to describe it. Make it easier for them to understand the steps in a problem by teaching them to substitute smaller numbers for larger ones.

8. Help your children learn the vocabulary of mathematics.
They will never get a real feeling for math nor learn more advanced concepts without an understanding of its vocabulary. Check that your children can define new terms. If not, have them use models and simple problems to show you they understand how the term is used.

9.Teach them how to do math “in their head.”
One of the major ways to solve problems is by using mental math. Kids should use this method frequently instead of using pencil and paper or a calculator. When helping your children with a problem, help them determine when it would be appropriate to use mental math.

10. Make mathematics part of your children’s daily life.
Mathematics will become more meaningful when your kids see how important it is in so many real-life situations. Encourage them to use math in practical ways. For example, ask them to space new plants a certain distance apart, double a recipe, and pay bills in stores.