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But regardless of how you feel about math, everyone needs effective study strategies for doing math homework. If she were to block the chapter, she would read the tutorial on equation one and then do all the problems pertaining to that equation. Interleaving, however, means that the student will read all four tutorials first, followed by answering all of the practice problems for all of the equations in a randomized order. A 2010 paper by Rohrer, Taylor and Sholar demonstrates the superiority of the interleaving strategy.
Students who used the interleaving approach more than doubled the test scores of those who took the initial blocking approach. Yet the retention benefits of this approach are well worth implementing an interleaving approach to your assignments. Whether or not your textbooks are set up this way, do all your practice problems at the end of a chapter (math and science especially). Even beyond just helping students solve math problems, this strategy has far reaching implications for study sessions.
If you are interested in other research-backed study strategies, check out StudyRight’s student success e-book, Cracking the Student Success Code. About StudyRight We're a study skills training organization based in the Raleigh-Durham Triangle in North Carolina.

In fact, when students get to the end of a particular learning experience using the interleaving strategy, they may actually feel less comfortable with their understanding of the problems. Consider a student who must read and complete the math problems from one chapter in her Algebra book by tomorrow morning. Then she would move on to equation two and answer all of the problems related to that equation. A significant amount of research shows that by blocking out time periods to work on one particular task – what you might call “mono-tasking” – you can actually be far more productive with your time.
One of the best things you may be able to do is change subject studied every 25 minutes or so. You’ll find multiple scientifically proven strategies and simple ways to implement them.
Both involve solving loads of practice math problems, but, by the time you finish this blog, I think you’ll know which one you should use.
When the student can answer those problems correctly, they move on to the next type of instruction. When you are studying this way, you typically leave feeling like you’ve learned the problems. Interleaving a study session means a student studies all the material in the section before then doing the practice problems.

Answering the intermingled questions will be more difficult than answering the problems using the blocking strategy. Still, the possibility of more than doubling a test score based solely on the order in which you answered practice problems is a radical result. Your focus increases, distractions decrease, and you can make headway with a unique efficacy not found in most media-driven, hyper-connected, 9- to-nothing, multitasking worlds. Typically, problem types are organized to help students do them in with a blocking strategy. But if you are taking a test a week or more later, consider the impact of the interleaving math problem strategy.
A another series of experiments in this area also show significant benefits, so much so that we are comfortable calling this an easy 40% increase, with possibilities of upwards of 200%. Second, a little pain in this area is absolutely worth a 40% testing benefit in just a few short days. By mixing up the order in which you do problems, you’ll force yourself to get the radical benefits of interleaving.

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