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Fed [463]
3 years ago
6

An outlier is a data value that differs greatly from other

Mathematics
2 answers:
kondor19780726 [428]3 years ago
7 0

Answer:

The person above me is correct, and deserves brainliest.

1 )Greater than

2) Less than

Snezhnost [94]3 years ago
4 0

Answers:

  • Box 1:  Greater than
  • Box 2: Less than

So,

  • If any values in the data set are <u>greater than</u> the upper boundary, then those values are upper outliers.
  • If any values in the data set are <u>less than</u> the lower boundary, then those values are lower outliers.

The general rule is that the upper boundary is found computing Q3+1.5*IQR, where IQR is the interquartile range. Recall that IQR = Q3-Q1. The Q1 and Q3 are the first and third quartiles respectively.

Another rule is that the lower boundary is found by computing Q1 - 1.5*IQR

On a box and whisker plot, outliers are points that are not connected to the main plot itself. You can think of them as islands far from the mainland.

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Which best describe a vector​
ANEK [815]

Answer:

Vectors are used to represent physical magnitudes that have an associated address.For example,if we want to represent the displacement of an object,it is not enough to describe only the distance as 10 meters, it is also necessary to describe in which direction the displacement occurred,for example,30°towards the northeast.

Hope this helps:)

6 0
4 years ago
Find the Rate of Change (M) for the line that contains these two points: (1,6) and (3, -4)
kirill115 [55]

Answer:

maybe it is -5

Step-by-step explanation:

(1,6) (3,-4)

i did a little math and minused -4 by 6 and divided that by 3-1 to get -5 which is a formula too i think?

3 0
4 years ago
Divide 28 cans into 2 groups so the ratio is 3 to 4
zysi [14]
\bf \cfrac{\textit{first group}}{\textit{second group}}\qquad 3:4\qquad \cfrac{3}{4}\implies \cfrac{3\cdot \frac{28}{3+4}}{4\cdot \frac{28}{3+4}}\implies \cfrac{3\cdot \frac{28}{7}}{4\cdot \frac{28}{7}}\implies \cfrac{12}{16}
7 0
3 years ago
68
Scilla [17]
Can you repost this with a picture please ?
7 0
3 years ago
Which statements are true about the linear inequality y &gt; 3/4x – 2? Check all that apply. The slope of the line is –2. The gr
strojnjashka [21]
1. Consider the function f(x)= \frac{3}{4}x-2.

It is a linear function, so to draw its graph 2 points are enough:
f(4)=(3/4)*4-2=3-2=1
f(0)=(3-4)*0-2=-2 

so 2 points on this line are (0, -2) and (4, 1). Check the picture 1: 

2. The problem considers the inequality y>f(x)

a. the slope of the line y=ax+b is the coefficient of x, so a. In our case a=3/4, not -2

b. The graph of any linear inequality is a shaded region, not a line or a shaded line.

c. Either the part below the line, or the part above the line will be shaded since we are talking about an inequality. 

Check (4, -3), picture 2, which is clearly below the line.

now here y=-3, and f(4)=(3/4)(4)-2=3-2=1, so in this region y<f(x)=(3/4)x-2

So clearly the region where the inequality holds, so the region to color, is the part above the line.

d. The line itself is not dashed, only if we have an "equal to or smaller than" or "equal to or larger than" inequality.

e. (0, 0) is in the region above the line so YES, it is a solution.

We can also check it like this: y=0, f(0)=(3/4)0-2=-2 so y>f(0)

f. The y-intercept is always f(0). In this case f(0)=-2


7 0
3 years ago
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