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baherus [9]
3 years ago
12

Please answer correctly ​

Mathematics
1 answer:
Yuri [45]3 years ago
6 0

Answer:

I THINK this is a trick question

(x, y), (7, 9 )

7 <= 5

Most likely NO

Step-by-step explanation:

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Please help me on this review of inequalities assignment!
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3:      x_> 16     4: x _>100 5: x>3    6:  x_< 200  

Step-by-step explanation:

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Are cells living? or not?<br><br> 3 times 3 minus 6 (3x3-6) = ?
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(3 x 3 - 6) = ?

First, multiply 3 x 3, which = 9

(9 - 6)

Then subtract 9 by 6, giving you 3.

So, :

(3 x 3 - 6) = 3

3 0
4 years ago
Gabriella asked 555 of her hundreds of coworkers how much storage space they were currently using on their computer. Here are th
Vitek1552 [10]

Answer:

The standard deviation of the sample is 2.55 gigabytes

Step-by-step explanation:

Here we have the responses as follows;

Storage space usage on their computer x_i

The number of respondents or sample size, n = 5

        x_i            (x_i - \bar x)         (x_i - \bar x)^{2}

        4                -4                 16

        8                 0                  0

        8                 0                  0

        9                 1                   1

        11                 3                  9

∑      40                                   26

The sum = ∑X = 4 + 8 + 8 + 9 + 11 = 40

The mean  = (The sum)/(The count) = 40/5 = 8

Formula for population standard deviation is;

\sigma =  \sqrt{\frac{\Sigma (x_i - \mu)^2}{n } }

Where:

σ = Population standard deviation

μ = Population mean

Since we are dealing with only 5 out of her hundreds of coworkers we are dealing with a sample therefore;

The formula for sample standard deviation is;

s =  \sqrt{\frac{\Sigma (x_i - \bar x)^2}{n - 1} }

Where:

s = Sample standard deviation

n = Sample size

x_i = Each value of the sample

\bar x = Sample mean

We find each value of (x_i - \bar x) by subtracting the x values from the mean, 8, as in the table above, next we find (x_i - \bar x)^{2} by squaring the (x_i - \bar x).

Next, we find the sum of the differences from the mean square values from the table after which we divide by n - 1, to get {\frac{\Sigma (x_i - \bar x)^2}{n - 1} } = \frac{26}{5 - 1} = \frac{26}{4} = 6.5

We find the root of the result which gives us the standard deviation hence

√6.5 = 2.5495.

Standard deviation, s = 2.5495 ≈ 2.55 to two significant places of decimal.

3 0
4 years ago
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