Question

.

A company is closing one of its two stores and will combine all the inventory from both stores. These polynomials represent the inventory in each store:

Store A: 7 + 10r
2
− r

Store B: 5r
2
− 19 − 7r


Which expression represents the combined inventory of the two stores?

Answer 1

Can you message me it full out together bc ik how to do it but it looks messy on here

Answer 2

The combined inventory expression is:
`15r^2 - 8r - 12`

The combined inventory of both stores can be obtained by simply adding the polynomials representing their individual inventories. Here's how:

Combined Inventory = Inventory of Store A + Inventory of Store B

Substituting the given polynomials:

Combined Inventory =
`(7 + 10r^2 - r) + (5r^2 - 19 - 7r)`

Now, combine like terms:

`10r^2 + 5r^2 = 15r^2`

-r - 7r = -8r

7 - 19 = -12

Therefore, the combined inventory expression is:

`15r^2 - 8r - 12`