The Ramos family wants to buy a Play Station 4 for $299.00, along with accessories and games. A wireless controller costs $44.99, a wireless controller charging station costs $29.99 . and each game costs $49.99. Let a represent the number of wireless controllers , b represent the number of charging stations, and c represent the number of games. Part A: Write an algebraic expression to describe how much the Ramos family will spend, before sales tax, on a Play Station 4 any number of wireless controllers charging stations , and games . Part B: How much would the Ramos family spend before sales taxthey purchase a Play Station 4, two wireless controllers , one charging station , and 3 games

Part A: 299 + 45A + 30B + 50c

Part B: 569 (or 570 if you round it up)

Step-by-step explanation:

Part A:

Because there is no variable for the number of PlayStation 4s, let's assume that there is only one. That will be 299.

If A is the number of wireless controllers and each wireless controller is worth 45 dollars each, the price for the wireless controller(s) is 45A.

If B is the number of wireless controller charging stations and each wireless controller charging station cost 30 dollars, then the price of the wireless controller charging station(s) is 30B

If C is the number of games and each game cost 50 dollars, then the price of the game(s) is 50C

Put that all together, and we get 299 + 45A + 30B + 50c.

Part B:

Let's plug the numbers into the formula.

A = 2

B = 1

C = 3

Step-by-step explanation:

do 10 then plus 20 = 20