Astrid wants to buy pumpkins and watermelons. she wants to buy more than 10 fruits, and she has a
budget of $117.
p +w > 10 represents the number of pumpkins p and watermelons w astrid should buy to get more
than 10 fruits.
5.5p +3.5w < 117 represents the number of pumpkins and watermelons she can buy on her budget of
$117.
does astrid meet both of her expectations by buying 7 pumpkins and 3 watermelons?

Astrid stays within her budget, but she doesn't buy the expected number of fruits.

Step-by-step explanation:

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Buying 7 pumpkins and 3 watermelons, Astrid doesn't meet her two expectations.

Step-by-step explanation:

Let

P ----> the number of pumpkins and watermelons she can buy

W ----> the number of  watermelons she can buy

we know that

----> inequality A

---> inequality B

Note Both inequalities are given in the problem

If Astrid buy 7 pumpkins and 3 watermelons

then

we have the ordered pair (7,3)

Remember that

If a ordered pair is a solution of the system of inequalities, then the ordered pair must satisfy both inequalities

For P=7, W=3

Verify Inequality A

substitute the value of P and the value of W

----> is not true

so

The ordered pair not satisfy the inequality A

Verify Inequality B

substitute the value of P and the value of W

----> is true

so

The ordered satisfy the inequality B

therefore

Buying 7 pumpkins and 3 watermelons, Astrid doesn't meet her two expectations.

3x+3x+2x+1/2x+1/2+y+6

Step-by-step explanation:

its the same thing