Question

The U.S. Department of Energys Fuel Economy Guide provides fuel efficiency data for cars and trucks. (See exercise 35 on pagWhat is the shape of the highway fuel efficiency distribution? Why? Question 6 (NOTE 1: Skewed right must select , skewed lefPlace Engine Size output (starting with label) in E2- Place Hwy Fuel Eff output (starting with label) in H2 - Engine Size Hwy

I just need help on questions 7 and 8

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Answer #1

Question 7:

For X = 0.7993:

\mu = 2.4961

\sigma = 0.5656

k

0.7993 2.4961 -3 0.5656

For X = 4.1929:

4.1929 2.4961 = +3 0,5656

By Chbyshev's Rule, at least 88.89% of the data lie within 3 Standard Deviations of the mean.

Thus, we write the answer as follows:

Chebyshev's rule predicts that 88.89 precent of engine data should be between 0.7993 and 4,1929 liters, which are \pm3 standard deviations away from the mean.

Question 8:

Standard Deviation of Engine Size = 0.5656

Mean of Engine Size = 2.4961

So,

Coefficient of Variation of Engine Size = (0.5656/2.4961) X 100 = 22.66 %

Standard Deviation of Highway Fuel Efficiency = 8.0280

Mean of Highway Fuel Efficiency = 33.0143

So,

Coefficient of Variation of Highway Fuel Efficiency = (8.0280/33.0143) X 100 = 24.32 %

Since Coefficient of Variation of Highway Fuel Efficiency = 24.32 % is greater than Coefficient of Variation of Engine Size = 22.66 %, we conclude:

Highway Fuel Efficiency varied most.

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