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Andru [333]
3 years ago
13

The "mammals" data set in the "MASS" library contains the result of a study of sleep in mammal species. 1 2 Load the "mammals" d

ata set into your R workspace. In Rstudio you can click on the "Packages" tab and then on the checkbox next to MASS. Without Rstudio, type >data(mammals.package-"MASS") Attach the mammals data frame to your R search path with > attach mammals) A random experiment is to choose one of the species listed in this data set. All outcomes are equally likely. You can obtain a list of the species in the event "body > 200" with the command > subset (mammals,body>200) What is the probability of this event, i.e., what is the probability that you randomly select a species with a body weight greater than 200 kg? You can obtain a count of the species with body weights greater than 200 kg, by >sum(body > 200)

Mathematics
1 answer:
dusya [7]3 years ago
7 0

Complete Question:

The complete question is shown on the first uploaded image

Answer:

The probability that the random you randomly select species that are greater than 200 kg is  = 7/62

Step-by-step explanation:

Step One: Load the data set in to the R work space

data(mammals,package="MASS")

attach(mammals)

Step 2 : Obtain the list of the species that are greater than 200  and store it on y variable.

y <- subset(mammals,body>200)

Step Three : Obtain the total size

nrow(mammals)

Step Four : Obtain the  sum of species greater than 200

sum(body > 200)

total size = 62

size with body > 200 = 7

hence

required probability = 7/62

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42. Which matrix represents the image of the triangle with vertices at (-2,0), (1,5), and (4,-8) when dilated by a scale factor
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Step-by-step explanation:

Step 1:

To calculate the scale factor for any dilation, we divide the coordinates after dilation by the same coordinated before dilation.

The coordinates of a vertice are represented in the column of the matrix. Since there are three vertices, there are 2 rows with 3 columns. The order of the matrices is 2 × 3.

Step 2:

If we form a matrix with the vertices (-2,0), (1,5), and (4,-8), we get

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Step 3:

The matrix that represents the triangle after dilation is given by

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This is the second option.

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3 years ago
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g(x)

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