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Get the free Solving Two-Step Equations (Pages 120 124) - Glencoe/McGraw-Hill

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5 2t 15 5. 4y 2 7 3x n 3 8 6. 1. 5 0. 3 4y q 15 n 5 b 6 x 5 x x 3 a 7. 14 3 16. Consumerism Carlos bought 5 boxes of floppy disks for his computer. 3 10. 35 11. 30 12. 43 13. 12 14. 43 Glencoe/McGraw-Hill Answers 1. 12. 5 2. 3 3. 3 4. 10 15. 102 16. Examples Solve each equation. Check your solution. g a. 4a 12 40 b. 8 7 4a 12 12 40 12 Subtract to undo the addition. Divide to undo the multiplication. 4a a 7 Does 4 7 12 40 28 12 40 The solution is 7. Add to undo the subtraction. Multiply to...
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Step 1: Start by identifying the two steps in the equation. Typically, these steps involve addition/subtraction and multiplication/division.
02
Step 2: Simplify the equation by performing the operations on each side. For example, if there is addition, subtract the same value from both sides to eliminate it.
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Step 3: Divide both sides of the equation by the coefficient of the variable to isolate the variable.
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Step 4: Lastly, solve for the variable by performing the inverse operation on the variable. If there was multiplication, divide both sides by the value to eliminate it.
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Step 5: Check your solution by plugging in the obtained value back into the original equation. If it satisfies the equation, then it is the correct solution.

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Solving two-step equations pages are worksheets or exercises that require the student to simplify equations with two operations in order to find the value of the variable.
Students who are studying algebra or mathematics are usually required to complete and file solving two-step equations pages.
To fill out solving two-step equations pages, students need to follow the steps of isolating the variable and solving for its value using inverse operations.
The purpose of solving two-step equations pages is to help students practice and improve their skills in solving equations with more than one operation.
The information reported on solving two-step equations pages includes the given equation, the steps taken to solve it, and the final value of the variable.
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