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liq [111]
3 years ago
13

-7z - 7 ≤ -5z + 5 need help sloving

Mathematics
2 answers:
V125BC [204]3 years ago
7 0
-7z - 7 ≤ -5z + 5

- 7 - 5 ≤ -5z + 7z
-12 ≤ 2z
-12/2 ≤ z
-6 ≤ z or z>= -6
Lostsunrise [7]3 years ago
6 0
This is an inequality problem. The way to solve this is to treat the inequality sign (<, >, etc) like an equal sign (=). 

-7z - 7 = -5z + 5

first, you get rid of the constants (the numbers that don't have variables with them)
the way to do that is to perform reverse operations (when there is a negative, add. when positive, subtract. same for multiplying and dividing)

-7z - 7 = -5z + 5
     + 7          + 7
------------------------
      -7z = -5z + 12

the sevens are cancelled out because of the + and the - on both of them, and 5+7 is 12. 
now, for the coefficients. you do the same process.

-7z - 7 = -5z + 5
     + 7          + 7
------------------------
      -7z = -5z + 12
     +5z    +5z
-------------------------
      -2z = 12

now that you have combined all the alike terms, you divide until the variable is by itself. (/ is divide)

-7z - 7 = -5z + 5
     + 7          + 7
------------------------
      -7z = -5z + 12
     +5z    +5z
-------------------------
      -2z = 12
      /-2     /-2
-----------------------
        z = -6

twelve divided by -2 is -6. so, z = -6.
now all you have to do is switch out the inequality sign: z < -6
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Answer:

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Step-by-step explanation:

<u>Alternating Sequences</u>

A sequence whose terms alternate in the sign is called an alternating sequence.

The given sequence consists of the numbers -6 and 6 in infinite alternation.

Such sequences can be expressed as equations of the form

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Where a is the constant absolute value of each term and m is an expression adequately arranged to reproduce the alternation of signs.

Since the sign is minus for odd terms, and plus for even terms, m=n is a good expression for m. Thus:

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3 years ago
Which inequality represents all the solutions of -5x+5 &gt; 160 - 10x?
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Answer:

x > 31

Step-by-step explanation:

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Answer

Explanation: To solve this question we will just need to consider some rules as represented below

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Step 1: Once we understand both rules above we can use them to simplify our equation as follows

\begin{gathered} -w^3(-2w^3) \\ +2*w^3*w^3 \\ 2*w^{3+3} \\ 2w^6 \end{gathered}

Final answer: So the final answer is

2w^{6}

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5 0
1 year ago
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