Complete the sentences to finish the explanation of how you could show that all squares are similar. Draw a square on a coordinate plane with vertices at (0, 0), (0, ), (a, a), and (a, ). Draw another square with vertices at (0, 0), (0, ), (b, b), and (b, ). Explain that these two squares can represent any two squares. Then show that there is a that maps one square to the other, so all squares are similar. At DEFG is a parallelogram.

Find the slope of the line below . enter your answer as a fraction or decimal. use a slash mark ( / ) as the fraction bar if necessary

Evaluate the expression for the given value of the variable 7a - 4a for a =8

The avenues in a particular city run north to south and are numbered consecutively with 1st avenue at the western border of the city. the streets in the city run east to west and are numbered consecutively with 1st street at the southern border of the city. for a festival, the city is not allowing cars to park in a rectangular region bordered by 5th avenue to the west. 9th avenue to the east, 4th street to the south, and 6th street to the north. if x is the avenue number and yis the street number, which of the following systems describes the region in which cars are not allowed to park? 5th ave 9th ave