Algebra and Trigonometry (6th Edition)
Algebra and Trigonometry (6th Edition)
6th Edition
ISBN: 9780134463216
Author: Robert F. Blitzer
Publisher: PEARSON
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 literal equations and formula 

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### Steps to Solve for Variables

#### Solve for m:
Given the equation:
\[
\frac{m + 5}{9} = t
\]

#### Solve for E:
Given the equation:
\[
m = \frac{2E}{v^2}
\]

#### Solve for w:
Given the equation:
\[
P = 2(L + w)
\]

**Derivation:**
1. Start with the equation: \(P = 2L + 2w\)
2. Subtract \(2L\) from both sides: \(P - 2L = 2w\)
3. Divide both sides by 2 to solve for \(w\): \(\frac{P - 2L}{2} = w\)

#### Solve for y:
Given the equation:
\[
x - z = my + a
\]

### Diagrams/Graph Explanation
This image does not contain any diagrams or graphs. It consists of equations to be solved for specific variables with handwritten steps for the equation involving \(w\).
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Transcribed Image Text:### Steps to Solve for Variables #### Solve for m: Given the equation: \[ \frac{m + 5}{9} = t \] #### Solve for E: Given the equation: \[ m = \frac{2E}{v^2} \] #### Solve for w: Given the equation: \[ P = 2(L + w) \] **Derivation:** 1. Start with the equation: \(P = 2L + 2w\) 2. Subtract \(2L\) from both sides: \(P - 2L = 2w\) 3. Divide both sides by 2 to solve for \(w\): \(\frac{P - 2L}{2} = w\) #### Solve for y: Given the equation: \[ x - z = my + a \] ### Diagrams/Graph Explanation This image does not contain any diagrams or graphs. It consists of equations to be solved for specific variables with handwritten steps for the equation involving \(w\).
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To solve for m.

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