The author received his B.Sc. from the University of California, Berkeley, in Engineering Physics. He went on to get his Ph.D. from Cornell University in Materials Science and Engineering. He has had over 30 years of experience as a practicing engineer in the fields of semiconductors, process development and materials design. He has spent a lot of time thinking about the process of learning math, physics and engineering, and is frustrated that the fields tend to be exclusive to those who already have an aptitude for them. He firmly believes that many more students would choose STEM as a career choice if the fields were presented in the right way. This book represents an approach that may appeal to anyone who likes to solve puzzles. And although the math is de-mystified, some of the problems provide a higher level of challenge to require the student to think logically. In the end, it is seeing realistic problems being solved which can give the student or adult an entirely different view of the quantitative fields - and of logical thinking as well.
1. As a Supplement to Standard Math Courses (Grades 7-12)
In Short:
Boost student confidence in CCSS.MATH.CONTENT by tackling bite-sized, real-world puzzles that build on classroom lessons.
2. As STEM Enrichment or Elective Classes
In short:
Expose students to engineering applications early, aligning with NGSS standards like MS-ETS1-1 while building confidence through guided problem-solving.
3. Allows Differentiated Instruction
In Short:
Meets diverse needs with tiered problems that support struggling learners and stretch high flyers - all while ty ing math to real-world engineering.
4. Pro vides a Cross-Curricular Bridge (Math + Science/Tech)
In Short:
Integrate math into science and tech curricula, aligning with standards like HS-PS2 and ISTE 4a.
5. Career and Technical Education (CTE) Introduction
In Short:
Gives students a low-stakes entry to engineering, supporting CTE goals and state career-readiness benchmarks.
REWIRE YOUR BRAIN!
"Mathematics rewires the brain, forging new neural pathways to enhance logical reasoning and critical thinking by "Stanislas Dehaene, from "The Number Sense: How the Mind Creates Mathematics" (2011)
The more I thought about the relationship between education and real capability, the more I realized that if you are familiar with doing puzzles and solving problems, the more capable you become at doing puzzles and solving problems! Your brain is like an empty lot, waiting for a house to be built on it. We are born with have very little knowledge, but also very little structure to their brain. Early learning doesn't just add knowledge - it creates the environment in which knowledge can be processed. That environment continues to be created throughout our lives.
The new neural pathways form fastest when we are young, but that is probably more because every observation is a new learning when we are young. The truth is that new neural pathways can be forged at any age. Just like learning how to drive a car or play a sport, we must forge new neural pathway to learn. In sports, everyone knows that it's all about practice. Well, guess what? It is the same thing for learning anything! Practice makes perfect. And this book provides lots of practice problems to forge those new pathways to make you smarter!
Give the student in your life a real chance at getting ahead! This book is designed to provide students with a familiarity of math and how it is used long before they study it formally. The experience provided is invaluable for both excelling in later classes as well as giving the student a real taste of quantitative fields.
The reason you feel "Math isn't for you" or "Math is not your thing" is simply because your brain is not trained for it. "Mental Cross-Fit Training" guides you through the math needed to do engineering problems like no other book before it. It turns the math problems into puzzles and lets you build confidence at the same time as you are getting more comfortable with math.
"Thanks, I love the book. It is a very carefully written review and inspiration of mathematics and how to apply. Having unambiguous answers to each question & problem certainly helps."
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