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zzz [600]
3 years ago
15

Sora was given two data sets, one without an outlier and one with an outlier. Data without an outlier: 108, 113, 105, 118, 124,

121, 109 Data with an outlier: 108, 113, 105, 118, 124, 121, 109, 61 How is the mean affected by an outlier? The outlier did not affect the mean at all. The outlier made the mean higher than all the other values. The outlier made the mean lower than all the other values. The mean is centered around all the other numbers in both sets of data.
Mathematics
2 answers:
gladu [14]3 years ago
8 0

The outlier (61) is at the low end of the data set, but doesn't affect the mean by a lot, so ...

The mean is centered among the other numbers in both sets of data.

_____

The mean without the outlier is 114. With the outlier, it is 107.4. The lower quartile is 108, so the mean does get moved outside the "box" of the box-and-whisker plot of the data set without the outlier.

Nikitich [7]3 years ago
6 0

Answer:

The approved answer is wrong the answer was it was lower than all the others. I took the test

Step-by-step explanation:

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4 years ago
Brooke is located 5 miles out at sea from a straight shoreline in her kayak. She wants to make it to the taco truck on the beach
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Answer:

x  =  1,2909  ml   (point where Brooke beaches her kayack)

Step-by-step explanation:

I did not find the indicated picture.  I design one  (See picture in Annex)

The route to follow by Brooke  is  x₁   +  x₂ and as we need to express total time.

s  (distance)  =  velocity* time    then     time t  =  distance / velocity

x₁  = √ (5)² + x²        ⇒  x₁  = √( 25 + x² )

and   x₂   =  (  6  -  x  )

x₁  = distance in kayack     ( speed 2 ml/h)

x₂  = distance walking       ( speed  4 ml/h)

Then total time as a function of x is

t(x)   =  √( 25 + x² ) / 2     +   (  6  -  x  ) / 4

Taking derivatives on both sides of the equation we get

t´(x)   =  2x* (2) / 4 *√( 25 + x² )  - 1/4

t´(x)   =  0       2x* (2) / 4 *√( 25 + x² )  - 1/4  = 0      x/√( 25 + x² ) - 1/4  = 0

x/√( 25 + x² )  = 1/4

x    =   √( 25 + x² ) /4

x²   =  (25 + x² ) /16

16*x²   = 25  +  x²

15x²   =  25          x  =  1,2909  ml   (point where Brooke beaches her kayack)

Then  walking distance is   x₂   =  6  - 1.2909    x₂  = 4.71 ml

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Ronch [10]
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