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disa [49]
3 years ago
6

The ordered pair (3,8) is a solution to the inequality y<|x-2|+7 true or false?

Mathematics
1 answer:
enot [183]3 years ago
5 0

Answer:

false

Step-by-step explanation:

x=3,  y=8\\|x-2|+7 = |3-2|+7 = |1|+7=8\\

The left side of the inequality is equal to the right side of the inequality and not less than.

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Can anyone help me pls ( if you can, can you do it on paper and post it with the answer)
Margaret [11]
<h2>Answer: x = 6</h2>

* = things that have changed or are being changed

<h2>Explanation:</h2>

1. rearrange terms

*4 4  +  3 *  =  5  +  2  +  2 0

*3x + 44* = 5x + 2 + 20

2. combine like terms

3 + 44 = *5x + 2* + 20

3 + 44 = *7x* + 20

3. Subtract  4 4  from both sides of the equation

3x + 44 = 7x + 20

3x + 44 *-44* = 7x + 20 *-44*

4. Simplify

(Subtract the numbers)

3x + *44 - 44* = 7x + 20 - 44

3x = 7x + 20 - 44

(Again)

3x = 7x + 20 *- 44*

3x = 7x - 24

5. Subtract  7  from both sides of the equation

3x = 7x - 24

3x *- 7x* = 7x - 24 *- 7x*

6.  Combine like terms

*3x - 7x* = 7x - 24 - 7x

*-4x* = 7x - 24 - 7x

(Again)

-4x = *7x* - 24 *- 7x*

-4x = - 24

7. Divide both sides of the equation by the same term

-4x = - 24

\frac{-4x}{*-4*} = \frac{-24}{*-4*}

8. Simplify

(Cancel terms that are in both the numerator and denominator)

* \frac{-4x}{-4} * = \frac{-24}{-4}

*x* = \frac{-24}{-4}

(Divide the numbers)

x = \frac{-24}{-4}

x = 6

5 0
3 years ago
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