# Algebra Writing 300 words total Due today

150 words

Can a linear equation and a linear inequality be solved in the same way? Explain why. What makes them different?

150 words

What are the four steps for solving a problem? Should any other factors be accounted for when solving a problem? Should any factors be accounted for when explaining how to solve a problem? Explain your answer.

Please use page 111 of the attached text for the second question

## Algebra Writing

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**Algebra Writing **

**xxx xxxxx**

xx

**Can a linear xxxxxxxx xxx a xxxxxx xxxxxxxxxx xx xxxxxx xx xxx same way? xxxxxxx why. What xxxxx them xxxxxxxxxxxx**

xxxx but xxxx the following xxx xxxxx to xxxxxxxxx If you xxxxxxxx or xxxxxx xxxx sides xx a negative xxxxxxx then the xxxxxxxxxx sign is xxxxxxxx x> becomes). Adding xxx xxxxxxxxxxx xxxxxxx xxxx no effect xx the xxxxxxxxx xx the xxxxxxxxxxx Also, xx you have a xxxx xxxxxxx xxxxx then xx xx unaffected by the xxxxxxxxxxxxxxx xxx xxxx xx true if xxx take the reciprocal of xxxx sides. xxxxxxxx xxxx the xxxxxxxxx 1/x = xx take xxx reciprocal and x = xxxx

xxxx the inequality 1 / x 1 / 2. xxx could also xxxxx it by multiplying both sides xx xx then dividing xxxx sides xx xx xxx xxx 2 2. xxxxxxx example: 3 - x > 7. Subtract x xxxx both xxxxxx xx > xx xxxxxxxx both sides by -1: x x + x, xxxx xxxxxxxx x xxxx xxxx xxxxxx xx > xx xxxxx means xxx same xx x < xx

xx

**150 xxxxx**

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**What are xxx xxxx xxxxx for solving x problem? Should any xxxxx**

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file1.docx preview (373 words)

**Algebra xxxxxxx **

**xxx xxxxx**

**Can a linear equation and x linear xxxxxxxxxx be xxxxxx xx xxx same way? xxxxxxx why. xxxx xxxxx them different? **

xxxx but with the xxxxxxxxx two rules xx xxxxxxxxx xx you multiply or divide xxxx sides by x negative number, xxxx xxx inequality xxxx is xxxxxxxx (> xxxxxxxxx Adding and subtracting numbers xxxx no xxxxxx on xxx xxxxxxxxx xx the xxxxxxxxxxx Also, xx xxx have a 'not equals' sign, xxxx xx xx unaffected xx xxx xxxxxxxxxxxxxxx The xxxx xx xxxx if xxx take xxx reciprocal xx both xxxxxx Example: with the xxxxxxxxx 1/x x xx xxxx the xxxxxxxxxx xxx x x xxxx

With xxx inequality x x x 1 / xx You could xxxx solve xx by xxxxxxxxxxx xxxx xxxxx xx xx xxxx xxxxxxxx xxxx sides by 2, and get 2 xx xxxxxxx example: x - x > xx xxxxxxxx 3 from both xxxxxx xx > xx xxxxxxxx both sides by -1: x 7 x xx xxxx xxxxxxxx 7 from xxxx sides: xx > x, which means xxx same as x < xx

**150 words**

**xxxx are xxx four steps xxx xxxxxxx x problem? xxxxxx xxx other xxxxxxx be accounted**

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