Literal Equations. A literal equation is an equation that contains more than one variable. The goal is to rewrite the equation so that the letter being solved for is alone on one side of the equation and all numbers and other variables are on the other side. Ex. Solve for b: _____
Literal Equations - Practice #2. Instructions: Assume all variables are not equal to zero.
Unit 3 – Equations and Their Applications This unit covers one-step equations using addition, subtraction, multiplication, and division, as well as properties of equality, two-step equations, complement, supplement, number, perimeter, and angle problems, clearing fractions and decimals, consecutive integers, and multi-step and literal equations.
Literal Equations Practice Chapter 2 Lesson 5 Solve each equation for the indicated variable. Solve each equation for m. Then find the value of m for each value of n. 1) + u = y ; =− t, r, s 2) u −9 = t v; =− s, s, u
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Literal equations. Objectives. Upon completing this section you should be able to An equation having more than one letter is sometimes called a literal equation.
Solving the literal equation for x produces a formula that can be used to solve all literal equations. Questions 2-3: Students will continue to investigate solving linear equations. By plugging in values, students learn to use numerical values to check their solutions. Question 4: Students will see that, as with linear equations, literal equations can be solved in different ways. Students can show that both solutions are the same by finding a common denominator for the two fractions under ...