Based on $2017$ sales, the six top$-$selling compact cars are the Honda Civic, Toyota Corolla, Nissan Sentra, Hyundai Elantra, Chevrolet Cruze, and Ford Focus. The $2017$ ma Corolla $17\%,$ Nissan Sentra $12\%,$ Hyundai Elantra $10\%,$ Chevrolet Cruze $10\%,$ and Ford Focus $8\%,$ with other small car models making up the remaining $23\%.$ Suppose a certain large city showed the following number of vehicles sold.

$\backslash$table$[[$Car Model,Number Sold$],[$Honda Civic,$99],[$Toyota Corolla,$71],[$Nissan Sentra,$53],[$Hyundai Elantra,$45],[$Chevrolet Cruze,$43],[$Ford Focus,$24],[$Others$,65]]$

Use a goodness of fit test to determine if the sample data indicate that the market shares for compact cars in the city are different than the market shares suggested by $n$ significance.

State the null and alternative hypothesis.

$H_0$ : The market shares for the compact cars in the city differ from market shares nationwide.

$H_a$ : The market shares for the compact cars in the city do not differ from market shares nationwide.

$H_0$ : The market shares for the compact cars in the city are different from at least one of the nationwide market shares listed.

$H_a$ : The market shares for the compact cars in the city are not different from any of the nationwide market shares listed.

$H_0$ : The market shares for the compact cars in the city do not differ from market shares nationwide.

$H_a$ : The market shares for the compact cars in the city differ from market shares nationwide.

$H_0$ : The market shares for the compact cars in the city are not different from any of the nationwide market shares listed.

$H_a$ : The market shares for the compact cars in the city are different for at least one of the nationwide market shares listed.