$\backslash$table$[["$The C$,$har$-$burger" $1,1,000$ Custon,ners Served,,$],[$Item$,$# Sold,Selling Price,Item Cost,$\backslash$table$[[$Item Cont.$],[$Margin$]],\backslash$table$[[$Total Cont.$],[$Margin$]]],[$Burger$,822,$$$5\mathrm{.}99,$$$2\mathrm{.}05,,],[$Fries$,640,$$$1\mathrm{.}99,$$$0\mathrm{.}54,,],[$Drink$,972,$$$1\mathrm{.}79,$$$0\mathrm{.}32,,],[$Total$,,$$$9\mathrm{.}77,$$$2\mathrm{.}91,,],[,,,,,],[,,,,,]]$

A$.$ Given the data presented, what is the lowest price at which Lara could sell a burger, fries, and a drink combination and still equal the "per customer" served contribution margin she currently achieves?

B$.$ Do you think Lara could sell the bundle for more? Explain your answer.

TYS $2$

TYS $3$

TYS $4$

TYS $5$