# 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 xxxxxxx **

**150 xxxxx**

**Can x linear equation xxx a linear inequality xx xxxxxx in the xxxx xxxx Explain why. xxxx makes xxxx xxxxxxxxxx **

xxxx but with the following two xxxxx xx xxxxxxxxx If you multiply xx xxxxxx xxxx xxxxx xx a xxxxxxxx xxxxxxx xxxx the inequality sign xx xxxxxxxx (> becomes). xxxxxx and subtracting numbers have no effect xx xxx direction of the inequality. xxxxx xx you have a xxxx equals' sign, then it is xxxxxxxxxx by the multiplication. xxx xxxx is xxxx xx xxx xxxx the xxxxxxxxxx of both sides. Example: xxxx xxx xxxxxxxxx 1/x = xx xxxx xxx reciprocal xxx x x 1/2.

With the xxxxxxxxxx x / x 1 x 2. You could also xxxxx xx by xxxxxxxxxxx both sides by xx then dividing both xxxxx xx 2, xxx xxx 2 2. Another xxxxxxxx x x x > xx Subtract 3 from xxxx sides: xx > xx xxxxxxxx both xxxxx xx -1: x x + x, then xxxxxxxx x from xxxx xxxxxx -4 > xx which means the xxxx as x < -4

**xxx xxxxx**

**xxxx are the four xxxxx for xxxxxxx x xxxxxxxx Should xxx xxxxx factors**

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file1.docx preview (381 words)

**Algebra Writing **

**150 xxxxx**

**xxx a xxxxxx xxxxxxxx and x xxxxxx inequality xx solved xx the xxxx xxxx xxxxxxx why. xxxx xxxxx xxxx different? **

Yes, but with xxx following two xxxxx xx remember. If xxx multiply or divide xxxx xxxxx by x negative xxxxxxx then xxx xxxxxxxxxx xxxx is xxxxxxxx x> becomes). xxxxxx xxx subtracting xxxxxxx xxxx xx effect xx xxx direction of the xxxxxxxxxxx Also, if xxx have a xxxx equals' xxxxx xxxx it xx xxxxxxxxxx by the xxxxxxxxxxxxxxx xxx same xx xxxx xx you take the xxxxxxxxxx xx both xxxxxx Example: xxxx xxx xxxxxxxxx xxx = xx xxxx the reciprocal and x = 1/2.

xxxx xxx inequality 1 x x 1 x xx You xxxxx also xxxxx xx by xxxxxxxxxxx both sides by x, then xxxxxxxx both xxxxx xx 2, and xxx 2 2. Another example: 3 x x > xx xxxxxxxx x from xxxx xxxxxx -x > 4. Multiply both sides by -1: x 7 x xx then xxxxxxxx 7 xxxx both sides: xx > xx xxxxx means xxx xxxx xx x < xx

**xxx xxxxx**

**xxxx are xxx four steps for solving a problem? xxxxxx xxx xxxxx factors be accounted**

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