For a given week, Heather's Coffee House has available 600 ounces of A grade coffee and 875 ounces of B grade coffee. These are blended into packages as follows: a deluxe blend that contains 3 ounces of A grade coffee and 7 ounces of B grade coffee, and a special blend that contains 4 ounces of A grade coffee and 5 ounces of B grade coffee. Let x be the number of deluxe blend packages sold. Let y be the number of special blend packages sold. Shade the region corresponding to all values of x and y that satisfy these requirements.

Shaded area in the graphic attached.

Step-by-step explanation:

Let x be the number of deluxe blend packages sold.

Let y be the number of special blend packages sold.

We can write the restrictions for A and B as:

Restriction for A: the deluxe package needs 3 ounces per package and the special package needs 4 ounces per package.

The total amount of A available is 600 ounces.

We can express that as:

Restriction for B:  the deluxe package needs 7 ounces per package and the special package needs 5 ounces per package.

The total amount of B available is 875 ounces.

We can express that as:

This two restictions can be graphed and shade the feasible region, that is the region defined by A and B restrictions plus the non-negative restriction (x,y > 0).

The graph is attached.

19

step-by-step explanation:

32/80  

91/140

the last one 54 doesn't go into 45. 54/100 ?

step-by-step explanation: