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multiply the entire equation by a number
divide the entire equation by a number
add numbers to both sides of the equation
subtract numbers from both sides of the equation
use the commutative property to rearrange the equation
use the associative property to rearrange the equation
factor a number out of a portion of the equation
What else can I help you with?
How is algebra related statistics?
The relationship between algebra and statistics may not be immediately apparent. In algebra, you learn how to change an expression from y equals a function of x to x equals a function of y. This ability to transform equations by the rules of algebra is very important in statistics. The standard textbooks in statistics provide equations identifying how to calculate the mean and standard deviation. Generally, from this point, the ability of these statistics based on a limited sample size, to infer (or suggest) properties of the population is introduced. The rules of algebra are used to transform the equation which provides confidence intervals given a sample size to one that provides the sample size given a confidence interval. Similarly, in hypothesis testing, algebra is used again. I can be given a certain level of significance, and decide whether to accept (fail to reject) or reject the null hypothesis. Or, the same equations can be transformed to identify what level of significance is needed to accept the null hypothesis. Algebra is required to understand the relationships between equations. You can think of statistic equations of a series of building blocks, and with algebra you can understand how one equation is derived from another. Not only algebra, but many other areas of mathematics (geometry, trigonometry and calculus) are used in statistics.
What did algebra do?
Algebras are systems of rules for manipulating strings of symbols. The most familiar algebra taught in school is used for manipulating ordinary mathematical equations for calculating numeric quantities, but there are many other algebras (e.g. boolean algebra, knot algebra, text parsing algebras, hoph algebras, quaternion algebra, group algebra, cellular algebra).
How are Algebra Algebra 1 and Algebra 2 different?
In Algebra 1 you learn all the basics and build on these skills through a certain level. Geometry came in between for everyone I've knows.. here you use the basic algebra skills in an otherwise easier course. Algebra 2 consist of more advanced numbers, equations, operators, rules and procedures, without most of what one learned into Geomretry. You're constantly using the quadratic equation, which was used in geometry andvery often in Algebra 2. You'll solve systems of equations and start to get into trig
How algebra is linked with sequence?
Some sequences are defined by rules and algebra is a mathematical way of describing rules.
What is the importance of algebra for generating sequences?
Some sequences are defined by rules and algebra is a mathematical way of describing rules.
What is the different rules involving equations?
after
How do you discuss inequalities in advance algebra?
The same way you do for simple algebra. The complication on each side don't change the rules; you are still doing algebra.
What are geometric rules using symbols called?
algebra is the answer to your question!
Arithmetic rules for evaluating expressions and equations?
formula expression
What term is defined as mathmatical equations based on rules of physics?
work = force x distance time = distance : time power = work : time force = ?
What are Boolean algebra rules?
need help to simplify boolean expression
How hard can algebra get?
once you understand the rules it is easy but if not it get real difficult
