Question

steve goes to buy some flowers for his mother. he has a budget for $80, and hes looking to buy roses for $5 each and carnations for $4 each. write an inequality to describe the possible number of roses and carnations that steve can buy. if steve buys 8 roses what is the maximum number of carnations he can

Answer 1

Well if you multiply 5x8 it would be 40 so, now you need to divide 40 by 4 and you will get 10. Ten is the answer.

Answer 2

The inequality that shows the possible number of roses and carnations that steve can buy is (5x + 4y $\leq$ 80) and the maximum number of carnations he can buy is 10.

Given :

Steve goes to buy some flowers for his mother. He has a budget for $80, and he's looking to buy roses for $5 each and carnations for $4 each.

Let the total number of roses be 'x' and the total number of carnations be 'y'. Then the inequality that shows the possible number of roses and carnations that steve can buy is:

5x + 4y $\leq$ 80

Now, if steve buys 8 roses what is the maximum number of carnations he can buy is:

5(8) + 4y $\leq$ 80

40 + 4y $\leq$ 80

4y $\leq$ 40

y $\leq$ 10

So, the maximum number of carnations he can buy is 10.

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https://brainly.com/question/2096984