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.

Based upon past experience, barry expects no overdrafts. he expects no 2nd copies of statements. barry estimates that he will use network atms about 5 times a month with either bank. barry decides in the end to choose eecu. assuming that both banks provide the necessary services equally well, and based upon the tables of fees given above, how much can barry reasonably expect to save annually by choosing eecu in this case over e-town bank? a. $72 b. $78 c. $144 d. $24

Two friends are reading books. jimmy reads a book with 21,356 words. his friend bob reads a book with one-and-a-half times as many words. which expression represents the number of words bob reads?

Apply the distributive property to simplify the expression. −4(5x + 2)