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g100num [7]
2 years ago
13

Solve the equation the square root of the quantity x plus 4 minus 3 equals 1 for the variable. Show each step of your solution p

rocess.
Mathematics
2 answers:
sleet_krkn [62]2 years ago
6 0

Answer:

I know this is late for you but stick with me for others:

(| = the end of the √) The Expression is: √x + 4 | - 3 = 1

First, add 3 to both sides: √x+4(-3+3) | = 1 + 3 = (√x+4 = 4)

Now, since the √ is over the x and the 4, you square both sides: (√x+4)^2=4^2 = (x+4 = 16)

After that, you take away 4 from both sides: x (+4 -4) = 16 - 4 = (x = 12)

So, the answer is: x=12

Hope I helped!

meriva2 years ago
3 0

Step-by-step explanation:

We should express this word problem in an equation form:

  square root of the quantity x plus 4 minus 3 equals 1 for the variable

              √x                                  +    4       -     3      =      1

The equation is:

             √x + 4 -3  = 1

              √x + 1  = 1

Now add (-1) to both sides;

             √x + 1 + (-1) = 1 + (-1)

              √x = 0

Square both sides

              (√x)² = 0²

                 x = 0    

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2 years ago
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The dot plots below show the scores for a group of students for two rounds of a quiz: Two dot plots are shown one below the othe
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Answer:

The inference that can be made using the dot plot is:

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Step-by-step explanation:

<u>Round 1:</u>

Score                Frequency

  1                          0

  2                          2

  3                          3

  4                          2  

  5                          1

Hence, the minimum score of Round 1 is: 2

maximum score is: 5

Hence, Range=Maximum value-Minimum score

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Similarly, <u>Round-2</u>

Score                Frequency

  1                          0

  2                         0

  3                          0

  4                          4  

  5                          4

Hence, the minimum score of Round 1 is: 4

maximum score is: 5

Hence, Range=Maximum value-Minimum score

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The scores of round 2 are higher than round-1.

Since round 2 have a higher frequency for higher scores as compared to round-1.

Hence, Range of round 1 is greater than the range of Round-2.

 

6 0
2 years ago
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