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The technique is known as algebra.

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Q: How do you solve formulas for specified variables?
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Related questions

Why are letters used in variables?

To understand the formulas and concepts in algebra very easily and also in order to solve the problem much efficiently


Why are important in random variables?

It might help if you specified why WHAT was important in random variables.


How many variables do formulas have?

There is no limit to the number of variables a formula can have.


When using a graph to solve a problem about how far a car traveled during a specified time during which it was accelerating how many area calculations do you have to make and what are the shapes?

The answer depends on the variables plotted in the graph.


How many variables do all formulas have?

There is no limit to the number of variables a formula can have.


How do you solve for the variables?

Yes, that is what you are normally required to solve for.


How do you solve variables on both sides equation using integer rules?

You first have to get rid of the numbers that don't have variables. then you divide by the variable and solve for it.


How can you use proportions to solve equations with variables on both sides?

A calculator can be used to proportions to answer a equation. This is easier to solve when having variables on both sides.


How do you solve free fall in physics?

Usually you would use one of the formulae for constant acceleration, replace the variables you know, and solve for the variables you don't know.


How do you solve x plus 2y plus 6 equals 0?

you cannot solve this without more information. When 3 variables are involved, you need 2 equations to solve for the answers for both variables.


How do you solve a proportion if two variables are missing?

Calculus.


How do you Evaluating variable expressions with exponents?

Basically the same way that you evaluate other types of expressions with variables: * You replace the variables by the value assigned to the variables. * Then you do the specified calculations.