Algebra powerpoint
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This document outlines the four steps to solve multi-step equations: 1) Distribute, 2) Combine like terms, 3) Get the variable on one side, and 4) Isolate the variable. It provides an example problem walking through each step: 7(x+9) - 10 = 2x+6. First, distribute the 7. Then, combine like terms. Next, subtract 2x from both sides. Finally, isolate the variable x by dividing both sides by 5.
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1. The document discusses the four steps to solve multi-step equations: distribute, combine like terms, get the variable on one side, and isolate the variable.
2. It provides an example problem working through each step: 7(x+9) – 10 = 2x + 6.
3. The reflection notes learning key vocabulary, that working with negatives was hardest, and isolating the variable was easiest.
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This document outlines the four steps to solve multi-step equations: 1) Distribute, 2) Combine Like Terms, 3) Isolate one side of the equation, and 4) Isolate the variable. It provides an example problem of 7(x+9)-10=2x+6 and works through each step to solve for x. The author reflects that distributing and combining like terms were challenging, while adding terms was easier.
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Multi-step equations can be solved using a 4 step process: 1) distribute, 2) combine like terms, 3) get variables on one side, and 4) isolate the variable. An example problem is worked through to demonstrate the steps: 7(x+9) – 10 = 2x + 6. First, terms are distributed and combined like terms. Then, variables are isolated on one side by subtracting them from both sides of the equation. Finally, the variable is isolated on one side of the equation to solve for its value.
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Multi-step equations involve four key steps: 1) distribute, 2) combine like terms, 3) get the variable on one side of the equation, and 4) isolate the variable. The document provides an example of solving the multi-step equation 7(x+9) - 10 = 2x + 6 using the four steps.
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1. There are 4 steps to solve multi-step equations: use distributive properties, combine like terms, get the variable on one side, and isolate the variable.
2. An example problem is worked through following the steps: 5(x -4) +35 = 7x – 9. The steps are shown to distribute, combine like terms, move the variable to one side, and isolate the variable.
3. A student reflects that the hardest part was determining the order of the steps, while getting the variable to one side was easiest.
Multi step equations powerpoints
This document outlines the four steps to solve multi-step equations:
1. Distribute all terms to variables.
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Multi step equation
This document provides steps to solve multi-step equations: 1) Distribute, 2) Combine like terms, 3) Get the variable on one side, 4) Isolate the variable. It includes an example problem of 7(x+9) - 10 = 2x + 6 and explains the steps to solve as distributing, combining like terms, getting the variable to one side, and then isolating the variable.
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Multi-step equations involve four main steps: 1) Distribute, 2) Combine like terms, 3) Move the variable to one side of the equation, and 4) Isolate the variable. For example, to solve the equation 7(x+9) - 10 = 2x + 6, one would first distribute the 7, then combine like terms, move all x terms to the left side, and finally isolate x by itself on one side of the equal sign. The key steps are distributing, combining like terms, and isolating the variable.
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This document outlines the four steps to solve multi-step equations:
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- 2. The Four Steps to Solve Multi- Step Equations 1. DISTRIBUTE 2. 3. 4.
- 3. Pick an example problem (delete all the others): 7(x+9) – 10 = 2x+6 Step 1: distribute 7(x+9)-10=2x+6 5x -47 x -47/5 = = 5x+53=6 7x+53=2x+6 -2x -2x 7x+63-10=2x+6 /5 -53-53 /5 Step 2: combine like terms Step 3: get variable on one side Step 4: isolate the variable
- 4. Unit Reflection • I learned the following vocabulary words this unit: • The hardest part was…Was when I had to get the variable on one side. • The easiest part was…to distribute, combine like terms and solve.