Notes

School Math Placement Test Prep From Mathhelp Com

It’s simple to feel like you understand how to resolve an issue if you finish up taking a glance at solutions, following an instance, or watching someone else do it. Your value as a person is decided by your efficiency. Learn more about graduate high school early Tennessee here. If you consider that being unable to unravel math problems means you will not quantity to anything, you're a sufferer of this kind of "catastrophizing" considering. If you finish up feeling anxious it could be useful to have a chilled card.

These rigorous exams test on a broad range of math concepts and are used to position every scholar into the math class that greatest fits his or her skill stage. Wanted to say thanks so much for placing together the Mathhelp curriculum for individuals like me. Without all the content material I wouldn't have been successful on the TSI placement test. The most helpful was positively the factoring, exponent rules and fractions involving radicals since you see plenty of that on the test. Overall it was very straightforward to be taught and observe and constructed my confidence up and helped me achieve success.

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" width="309px%" alt="how to review for math exam" />

Or, think about rewarding yourself with self-care like a therapeutic massage or a nice dinner if you efficiently pass a test. Here are some of the top tips for tips on how to study for math exams. If you’re not sure about tips on how to study for a math test, do not forget that everybody learns in another way. As such, everyone studies in a different way too. Find a means that works for you, so you'll find a way to ace your subsequent math test. If you end up working into a tizzy, calm down.

Study teams can be particularly useful for finding out math and improving performance on math exams for the following causes. First, learning for math tests in groups may help ensure that you have covered all the fabric that is more likely to seem on the test. If you've missed something, likelihood is that somebody in your group will cover it. Second, you'll benefit from the knowledge and comprehension of your different group members.

The good thing is that working towards for a math test is simpler than you may assume. In fact, your mind responds sooner to the duty at hand. So when it comes to taking tests you’ll be extra environment friendly at determining the preferred method, and keep away from scratching your head as to how you should even begin.

<ul>
<li>I give my college students an inventory of all the important vocabulary words they may see on the test.</li>
<li>Try not to be careworn as the exam approaches.</li>
<li>Also, pay careful consideration to the chapter goals as these let you know what you are anticipated to know.</li>
</ul>

Or, just teach your self by rehearsing the ideas out loud. Review your material, but do not try to cram in weeks' value of math in the course of the five minutes earlier than the test! However, a brief evaluate of what you've already studied can get you in the right mind set. You don't should transcribe your instructor's lessons word for word--it's extra essential to hear than to take perfect notes! Note any key phrases, definitions and step-by-step directions.

Read More: https://www.google.com/maps/place/Graduate+High+School+Early/@45.5980213,-127.2696389,3z/data=!3m1!4b1!4m5!3m4!1s0x0:0xa80b90618c709b98!8m2!3d36.0500126!4d-115.287046