It's not impossible.... if you do know what you are doing.
Sure. There are other applications of arithmetic, but algebra without arithmetic is impossible. A broad knowledge of arithmetic is essential for mastery of algebra.
This question is impossible to understand. Are you asking how algebra was discovered, what its fundamental principles are, or how it is taught in schools? Please resubmit your question specifying what you are looking for.
9th grade algebra is nearly impossible. I have the finals test for it tomorrow and have no idea what i am doing. This test is going to ruin my life!
First of all. Help what? And second of all finding the history of algebra is almost impossible so that is a very hard question to answer.
You don't need advanced algebra to prove that it is impossible to trisect a line segment using only a straight edge and a compass: anyone knows that you will also need a pencil! And one you have that then there are plenty of easy ways to do it.
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This question is impossible to understand. Are you asking how algebra was discovered, what its fundamental principles are, or how it is taught in schools? Please resubmit your question specifying what you are looking for.
Algebra is a tremendously useful mathematical tool, without which modern science and technology would not have been possible. Algebra was invented as a tool for solving mathematical problems, and it has proved to be tremendously useful. Modern technology as we know it would have been impossible without the use of algebra. +++ More accurately, algebra is the set of symbols and rules used to construct mathematics. It is not a calculating tool to solve problems in its own right, but allows you to express the ways in which to solve those problems.
Since "pre-" means before, then pre-algebra would be before algebra. Conversely, algebra would be after pre-algebra. Generally, the next class after a pre-algebra class would be Algebra I, followed by Algebra II.
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foundations algebra is probably pre algebra, which is before algebra, so no.
Helena M. Pycior has written: 'Symbols, impossible numbers, and geometric entanglements' -- subject(s): Algebra, History