Barbara loves reading historical nonfiction books and listening to classical music from the late 19th century to early 20th century. Her utility from consuming books and music is described by the following utility function: U(B, M) = 4B 0.5 + M, where B represents the number of historical nonfiction books and M represents the number of classical music pieces. Her compensated demand functions for books and music are: = 4PM PB 2 and = U? ? 8PM PB . Finding these goods (historical non-fiction books and classical music) can be challenging. However, she found a virtual store that rents electronic copies of these books and provides access to classical music. She uses Y, a fraction of her monthly wages to purchase monthly access to these goods. The rental price of books is PB and the access price of music is PM. Consider that B is on the x-axis.

[1]What are Barbara's uncompensated demand functions for historical nonfiction books and for classical music pieces?

Question Barbara loves reading historical nonfiction books and listening to classical music from the late 19*\" century to early 20m century. Her utility from consuming books and music is described by the following utility function: U(B,M)=4B'5+M, where B represents the number of historical nonfiction books and M represents the number of classical music pieces. Her compensated demand functions for books and music are: B = 4:2\" and M = U - Elf:1. B Finding these goods {historical non-fiction books and classical music) can be challenging. However, she found a virtual store that rents electronic copies of these books and provides access to classical music. She uses Y, a fraction of her monthly wages to purchase monthly access to these goods. The rental price of books is Pa and the access price of music is PM. Consider that B is on the x-axis. [a.] What are Barbara's uncompensated demand functions for histon'cal nonfiction books and for classical music pieces? [6]