Literal equations practice worksheet answers 2025

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Steps to solve literal equations are: Identify the variable that you want to have alone. Treat all other variables/letters as numbers. Add, subtract, or multiply by a variable. You can also divide by a variable as long as it is never zero. Use all of the rules of algebra that we use to solve algebraic equations.
To solve an algebraic word problem: Define a variable. Write an equation using the variable. Solve the equation. If the variable is not the answer to the word problem, use the variable to calculate the answer.
To solve literal equations: Use the same process you use to isolate the variable in an algebraic equation with one variable. Its just that you are going to be adding, subtracting, multiplying, and dividing (and sometimes factoring) variables as well as numbers. CAUTION: BE CAREFUL NOT TO COMBINE UNLIKE TERMS!
The idea of solving a literal equation essentially means we are rearranging the letters (or variables) to isolate a new variable. A literal equation is solved when the variable of interest is alone on one side of the equation. Explore Albert school licenses!
A literal equation is one that has several letters or variables. Examples include the area of a circle (A=r2) and the formula for speed (v=Dt). In this section we solve literal equations in terms of one variable.
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Once you know what is going on in the problem, you can write an algebraic expression that represents the same problem. You represent the value that you are looking for with a variable. You use this variable in your algebraic expression. To find your answer, you solve your expression for the variable.
Here are some of the examples of literal equations you have already worked with in your life: Area of a Rectangle. A = b h A = b \cdot h A=bh. Circumference of a Circle. C = D C = \pi \cdot D C=D. Simple Interest Formula. Notice how there are two variables in the equation and our ultimate goal is still to isolate x.

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