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fgiga
12 days ago
5

A traffic engineer is counting the number of vehicles by type that turn into a residential area. The table below shows the resul

ts of the counts during a​ four-hour period. What is the probability that the next vehicle passing is an​ SUV? Round to the nearest hundredth of a percent.
Type of Vehicle
Car
SUV
Van
Small truck
Large truck
Dump truck
Other
Number
290
447
73
284
219
24
68
A.
31.81​%
B.
33.43​%
C.
32.37​%
D.
20.64​%
Mathematics
1 answer:
Zina [9.1K]12 days ago
4 0
D. 20.64% or C. 32.37.
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Density can be defined as:

D = \frac{m}{V}

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To isolate the mass, we derive:

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29 days ago
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Answer:

1. 3.767

2. 0.145

Step-by-step explanation:

Define X as the exam scores and Y as the number of drinks.

X     Y   X-Xbar    Y-Ybar   (X-Xbar)(Y-Ybar)    (X-Xbar)²       (Y-Ybar)²    

75    5    -2.3          2.3          -5.29                      5.29              5.29

92    3     14.7         0.3           4.41                       216.09           0.09

84    2     6.7         -0.7           -4.69                     44.89             0.49

64    4     -13.3        1.3           -17.29                     176.89           1.69

64    2     -13.3       -0.7           9.31                       176.89           0.49

86    7     8.7           4.3           37.41                     75.69            18.49

81     3     3.7           0.3           1.11                         13.69             0.09

61     0    -16.3        -2.7           44.01                     265.69          7.29

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93    0    15.7         -2.7           -42.39                    246.49          7.29

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Xbar=sumx/n=773/10=77.3

Ybar=sumy/n=27/10=2.7

1.

Cov(x,y)=sxy=\frac{Sum(X-Xbar)(Y-Ybar)}{n-1}

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Thus, the sample covariance of exam scores and energy drink consumption is 3.767

2.

Cor(x,y)=r=\frac{Sum(X-Xbar)(Y-Ybar)}{\sqrt{Sum(X-Xbar)^2sum(Y-Ybar)^2} }

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Cor(x,y)=r=0.14496

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Answer:

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This translates to a 1/100 likelihood of being bitten in just one second

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Answer:

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Let

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