As a math student, you’ll encounter a lot of different concepts and problems. It can be easy to feel overwhelmed by all of the new information. However, there are some tried and true methods that can help you succeed in math. These are called the Eight Standards of Mathematical Practice.
The first standard is Make sense of problems and persevere in solving them. This means that you should take the time to understanding what a problem is asking before you start trying to solve it. Don’t be afraid to ask questions if you’re confused. Once you have a plan for solving the problem, stick with it even if it’s tough.
The second standard is Reason abstractly and quantitatively. This means that you should be able to see the relationships between numbers and symbols in equations. You should also be able to use numerical reasoning to figure out solutions.
The third standard is Construct viable arguments and critique the reasoning of others. This means that you should be able to explain your solutions to other people and listen to their feedback. It’s important to be able to back up your claims with evidence.
The fourth standard is Model with mathematics. This means that you should be able to use mathematical concepts to represent real-world situations. This will help you understand complex problems and find creative solutions.
The fifth standard is Use appropriate tools strategically. This means that you should know when and how to use calculators, graphing paper, etc. Using tools correctly can save you a lot of time and effort in solving problems.
The sixth standard is Attend to precision. This means that you should be careful when working with numbers and symbols. Make sure that your work is clear and concise so that others can understand it easily.
The seventh standard is Look for and make use of structure. This means that you should look for patterns in data sets or solutions processes. Finding structure can help simplify problems and make them easier to solve.
The eighth standard is Look for and express regularity in repeated reasoning . This means that you should try to find shortcuts or generalizations when working on similar problems . Using regularity can save you time when solving problems and help you see connections between different concepts .